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"0     #  #$ $/)5R$(v?pzM'}q]BR$7M7vl. ]BR$b8"YeNʄmBR$ A2sN̋kcB2$6~ {`fGB2$ς(&\%y$B2$ܖ'[^`EXBBb$ zH{Bb$_u I{eNBR$ŜSug4.x&RD#kB2$\{tWmKT:[RB2$27{U̫:~ƱwB2$4 ;>i=Bb$Ц4~9us*.J B2$.AxI᭡R` Bb$J]d !ngh Bb$vkTF h! B2$e JH#vy$m BR$Μ߂O& aQyxB2$"mgy@E1_$zBR$? ^甆U oJq{B 0AAP3f3@p!"\ʚ;ʚ;g4NdNdv 0p2ppp@ <4dddd` 0,5 <4!d!d 0,0___PPT10 ppN___PPT90(*? %#`_WTMRYec"6  $ "Back to physics & ?6vMRb_RT bNvNR яt^$(>%$2#Variants of lattice fermionsyWilson fermion Improved Wilson Staggered (Kogut-Susskind) fermion Improved Staggered Domain wall fermion Overlap fermion x#% # # l   Chiral fermions on the latticeChiral extrapolation (practical problem) All lattice simulations (quenched or unquenched) are performed at a quark mass value higher than that of physical u&d quarks. All lattice QCD calculations involving light quarks need chiral extrapolation Chiral fermions (more fundamental problem) How to put chiral fermions on the lattice How to define chiral gauge theory non-perturbatively, etc.j)+e)+f3ef3l0' Quenched vs. unquenched0,Quenched Ignore (apart from trivial renormalization effects) internal quark loops Gauge field conf. generated via pure gauge Partially quenched Gauge field conf. generated at some sea quark mass values Valance quark mass NOT equal to sea quark mass Unquenched Just don t quench! ti  tM3   + ,Unquenched conf.s on the market (incomplete)MILC conf.s: Symanzik improved gauge (2+1) flavor improved staggered (AsqTad) CP-PACS/JLQCD conf.s: RG improved gauge (2+1) flavor Clover quark RBC & UKQCD conf.s: DBW2 improved gauge 2 flavor domain wall fermion ZAZZ,ZZ1Z A,1 > 1.$Running parameters  Comparisons  ,!Finite densityReweighting Taylor expansion Canonical ensemble See: Lattice QCD at Finite Density Christian Schmidt PoS (LAT2006) 021 hep-lat/0610116\0Z\ZW> M!0Xi-"Fat resonancesE5!0GS6!0U^7!0`i8!0ku9!0w:!0;!0<!0=!0>!0?!0@!0!0jv!0x!0!0#.!009!0!0$%Finite densityPhase structure of lattice QCD with Wilson and Neuberger quarks at finite temperature and density Xiang-Qian Luo, He-Sheng Chen, Xiao-Lu Yu PoS LAT2005 (2005) 151, hep-lat/0510102 Phase diagram of QCD at finite temperature and chemical potential from lattice simulations with dynamical Wilson quarks He-Sheng Chen, Xiang-Qian Luo Phys.Rev. D72 (2005) 034504 hep-lat/0411023 Chiral condensate of lattice QCD with massless quarks from the probability distribution function method Xiang-Qian Luo Phys.Rev. D69 (2004) 076012 hep-lat/0409032 Tricritical point of lattice QCD with Wilson quarks at finite temperature and density Xiang-Qian Luo Phys.Rev. D70 (2004) 091504, hep-lat/0405019 Hamiltonian lattice quantum chromodynamics at finite density with Wilson fermions Yi-Zhong Fang, Xiang-Qian Luo Phys.Rev. D69 (2004) 114501 hep-lat/0210031 Responses of quark condensates to the chemical potential O. Miyamura, S. Choe, Y. Liu, T. Takaishi, A. Nakamura Phys.Rev. D66 (2002) 077502, hep-lat/0204013 Screening mass responses to the chemical potential at finite temperature S. Choe, Ph. de Forcrand, M. Garca Prez, S. Hioki, Y. Liu, H. Matsufuru, O. Miyamura, A. Nakamura, I.-O. Stamatescu, T. Takaishi, T. Umeda, Nucl.Phys.Proc.Suppl. 106 (2002) 462*.v.d/o-96Xb . :. KK(g w    !0bp!0r!0!0-:!0<J!0!0r!0!0!0!0!0!0!0!029!0;J!0L[!0]e!0gm!0o{!0}!0!0!0!0&CharmQuenched charmonium spectrum S. Choe, Ph. de Forcrand, M. Garcia Perez, Y. Liu, A. Nakamura, I.-O. Stematescu, T. Takaishi, T. Umeda JHEP 0308 (2003) 022 hep-lat/0307004 Static Quark Potential and the Renormalized Anisotropy on Tadpole Improved Anisotropic Lattices Wei Liu, Ying Chen, Ming Gong, Xin Li, Chuan Liu, Guozhan Meng Mod.Phys.Lett. A21 (2006) 2313 hep-lat/0603015 Gluonic excitation of non-exotic hybrid charmonium from lattice QCD Xiang-Qian Luo, Yan Liu Phys.Rev. D74 (2006) 034502; Erratum-ibid. D74 (2006) 039902 hep-lat/0512044 Estimate of the charmed 0-- hybrid meson spectrum from quenched lattice QCD Yan Liu, Xiang-Qian Luo Phys.Rev. D73 (2006) 014516 hep-lat/0511015 Charmonium Spectrum from Quenched QCD with Overlap Fermions S. Tamhankar, A. Alexandru, Y. Chen, S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Lett. B638 (2006) 55 hep-lat/0507027Pg1[>c;p        #! . 2       !0$!0&5 !07F!!0HN"!0P[#!0]m$!0oz%!0|*!0 +!0,!0'-!0)/.!01:/!0<H0!01!02!0ov3!0x!0!0 !0 !0!0 )!0+5!07?!0AI!0KT!0V`*Charm & others spectrum Quenched Charmed Meson Spectra using Tadpole Improved Quark Action on Anisotropic Lattices Liuming Liu, Shiquan Su, Xin Li, Chuan Liu Chin.Phys.Lett. 22 (2005) 2198 hep-lat/0505006 A Numerical Study of Improved Quark Actions on Anisotropic Lattices Shiquan Su, Liuming Liu, Xin Li, Chuan Liu Int.J.Mod.Phys. A21 (2006) 1015, hep-lat/0412034 A study of pentaquarks on the lattice with overlap fermions N. Mathur, F.X. Lee, A. Alexandru, C. Bennhold, Y. Chen, S.J. Dong, T. Draper, I. Horvath, K.F. Liu, S. Tamhankar, J.B. Zhang Phys.Rev. D70 (2004) 074508, hep-ph/0406196 Roper Resonance and S_{11}(1535) from Lattice QCD N. Mathur, Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Lett. B605 (2005) 137 hep-ph/0306199 PZIC*3;~-1T,[ f > &      `   !W!0\gX!0isY!0u{Z!0}w!0x!0y!0z!0%{!0|!0}!0~!0!0!0!0!0!0!0!0!0qz!0|!0!0!0!0!0!0'Domain wall/overlapMassive Domain Wall Fermions on Four-dimensional Anisotropic Lattices Xu Feng, Xin Li, Wei Liu, Chuan Liu JHEP 0608 (2006) 060 Nonperturbative renormalization of composite operators with overlap fermions J.B. Zhang, N. Mathur, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, D.B.Leinweber, K.F. Liu, A.G. Williams Phys.Rev. D72 (2005) 114509 hep-lat/0507022 The Negativity of the Overlap-Based Topological Charge Density Correlator in Pure-Glue QCD and the Non-Integrable Nature of its Contact Part I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B617 (2005) 49 hep-lat/0504005 Inherently Global Nature of Topological Charge Fluctuations in QCD I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B612 (2005) 21 hep-lat/0501025 Chiral Logs in Quenched QCD Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Rev. D70 (2004) 034502 hep-lat/0304005 Low-Dimensional Long-Range Topological Charge Structure in the QCD Vacuum I. Horvath, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, H.B. Thacker, J.B. Zhang Phys.Rev. D68 (2003) 114505 hep-lat/0302009 Chiral Properties of Pseudoscalar Mesons on a Quenched $20^4$ Lattice with Overlap Fermions S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Rev. D65 (2002) 054507 hep-lat/0108020 HE  $  L  i .   t , B  ~ ,   U - I  Y / [  @ ,  F >     m         e       "   x     & ;    $&!0FM'!0OU(!0W^)!0`iN!0O!0P!0Q!0R!0S!0T!0U!0'V!0)6b!0c!0 d!0 e!0f!0 )g!0+4h!06>i!0@Ij!0KWk!0Yel!0m!0n!0o!0p!0 q!0r!0!s!0#+t!0-6u!08Dv!0FR!0!0!0!0!0!0!0!0!0fp!0r{!0}!0!0!0!0!0!0JS!0U^!0`j!0lt!0v~!0(Hadron-hadron scattering$ Two Particle States in a Box and the $s$-Matrix in Multi-Channel Scattering Chuan Liu, Xu Feng, Song He Int.J.Mod.Phys. A21 (2006) 847 hep-lat/0508022 Two Particle States and the $S$-matrix Elements in Multi-channel Scattering Song He, Xu Feng, Chuan Liu JHEP 0507 (2005) 011 hep-lat/0504019 I=2 Pion scattering length with improved actions on anisotropic lattices Xining Du, Guangwei Meng, Chuan Miao, Chuan Liu Int.J.Mod.Phys. A19 (2004) 5609 hep-lat/0404017 Two Particle States in an Asymmetric Box and the Elastic Scattering Phases Xu Feng, Xin Li, Chuan Liu Phys.Rev. D70 (2004) 014505 hep-lat/0404001 Lattice study on kaon pion scattering length in the $I=3/2$ channel Chuan Miao, Xining Du, Guangwei Meng, Chuan Liu Phys.Lett. B595 (2004) 400 hep-lat/0403028 Two Particle States in an Asymmetric Box Xin Li, Chuan Liu Phys.Lett. B587 (2004) 100 hep-lat/0311035 Lattice study on kaon nucleon scattering length in the I=1 channel Guangwei Meng, Chuan Miao, Xining Du, Chuan Liu Int.J.Mod.Phys. A19 (2004) 4401 hep-lat/0309048 Calculating the I=2 Pion Scattering Length Using Tadpole Improved Clover Wilson Action on Coarse Anisotropic Lattices Chuan Liu, Junhua Zhang, Ying Chen, J.P. Ma Nucl.Phys. B624 (2002) 360 hep-lat/0109020 lPK1K'H/2J.C/-(-B/2u+-BL } +A } ?* L 4. F^  'A!0LUB!0W^C!0`g_!0`!0a!0!0ox!0z!0!0!0"!0$*!0,5!0!0!0!0!0,2!04=!0!0!0!0!0!0!0!0 Q*Nck(WۏLv]\O "+ Charmonium spectrum ( excited states, hybrids, etc.) Pion-pion scattering phase shift Lattice QCD at finite temperature and finite density Massive DWF applied to charmed hadrons E@ *u2'Charmonia spectra  lMotivation A series of heavy meson states of open-charm and closed-charm have been observed recently. Y(4260) (likely a 1--,hybrid charmonium?) X(3872) (most likely 1++, but refuses to fit into the 2P state predictions of non-relativistic quark models ). Many model-dependent theoretical interpretation of the newly observed meson states. ZbZ G C uCG3GVCGaC$ 5(Charmonia spectra  6)X(3872)?;*(Summary to the charmonium spectrum study))"$ xWith SEB, the masses of the excited states can be reliably derived from charmonium two-point functions. The masses of 2S charmonium states agrees well with experimental data. The masses of 2P charmonium states obtained in this work are 3.798( 70), 3.827(50), and 3.799(60) for 0++, 1++ and 1+- states, respectively. Given 1++ for X(3872), 2P(1++) is consistent with X(3872) in mass. Masses of hybrid charmonia with exotic quantum numbers can be derived reliably. Howver for hybrid charmonia with non-exotic quantum numbers, it still a tough job. In particular, we have not observed a clear hybrid states with mass around 4260 MeV.y " CGGGGG GGGGGGCGCGGH ' >  6 <+ Pion-Pion Scattering Phase Shift!!$The study of hadron-hadron scattering is helpful for understanding the low-energy structure of QCD. Luscher s formula relates the pion-pion phase shift in the continuum to the energy of two-pion system in a finite cubic box, ,Zt J3- {Dnv`Q"/  *gegяg v{Dn "+ Supercomputing Center of CAS (SCCAS) A 100 Tflops new computer is planned and expected to be available in 2008. 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P`B f 0o ? `B r 0o ?PpH  0޽h ? fx3  (  r  S K\  `P   r  S t\# `  X  0A ? ~H  0޽h ? fx380___PPT10.0  v(  r  S \  `P   r  S `\t<   J  C "A slim}`  H  0޽h ? fx3___PPT10i.`n+D=' c= @B +  (  r  S @\  `P   H  0޽h ? fx3___PPT10i.q+D='  = @B +s  *(  r  S 8\  `P   x  c $A\P`  H  0޽h ? fx3y___PPT10Y+D=' c= @B +s  *(  r  S |\  `P   x  c $`A \0  H  0޽h ? fx3y___PPT10Y+D=' c= @B +F  F(  r  S ؒ\  `P     TA  ?\]* H  0޽h ? fx380___PPT10.Pc|  XP(  r  S 좯\  `P     TA ?\    Bd  (2+1 flavor light hadron spectrum and quark masses with the $O(a)$ improved Wilson-clover quark formalism CP-PACS & JLQCD , PoS(LAT2006)181, hep-lat/0610050FLQL33" H  0޽h ? fx380___PPT10.Pcz  $(  r  S x\  `P   r  S \ `  H  0޽h ? fx3  |*(  |x | BA fpicaso03"`rr | S \"@R    H | 0޽h ? fx3___PPT10i. ?i+D=' c= @B +   RJt(  tV t C .AGoldenRoad*,6 t BGHz q<*,$D0 ` weg T_N_dNR~JU  "  t BpG/HD p@0 ,$D0 p U NT؏ gR~>y0ؚ~>y0& "H t 0޽h ?/ tt fx3___PPT10. pz+SxD' c= @B D' = @BA?%,( < +O%,( < +D' =%(D' =%(DT' =A@BBB B0B%(D' =1:Bvisible*o3>+B#style.visibility<*t%(D' =-6B'blinds(horizontal)*<3<*tD' =%(D' =%(DT' =A@BBB B0B%(D' =1:Bvisible*o3>+B#style.visibility<*t%(D' =-6B'blinds(horizontal)*<3<*t+p+0+t0 ++0+t0 +}   $(  r  S ʯ\  `P   r  S ˯\]<}  H  0޽h ? fx3___PPT10i.C+D=' c= @B +m  0$(  r  S p \  `P   r  S , \ `  H  0޽h ? fx3y___PPT10Y+D=' c= @B +}  @$(  r  S \  `P   r  S `\ `  H  0޽h ? fx3___PPT10i.߱+D=' c= @B +}  P$(  r  S  \  `P   r  S p!\`Y  H  0޽h ? fx3___PPT10i.P+D=' c= @B +}  `$(  r  S $*\  `P   r  S *\ `  H  0޽h ? fx3___PPT10i.p{+D=' c= @B +}  p$(  r  S `3\  `P   r  S 4\ `  H  0޽h ? fx3___PPT10i.̓+D=' c= @B +}  $(  r  S E\,\   r  S F\]dY,  H  0޽h ? fx3___PPT10i. +D=' c= @B +}  $(  r  S K\  `P   r  S L\ `  H  0޽h ? fx3___PPT10i.-+D=' c= @B +}  $(  r  S a\  `P   r  S b\ `  H  0޽h ? fx3___PPT10i.`+D=' c= @B +$  $(  r  S l\  `P   r  S `m\ `  H  0޽h ? fx380___PPT10. p    (   r   S Tr\  `P     0 C xA  ?1 ?\Ws    #   T,1?9 T SThis figure and table on next page illustrate the results from the finest lattice. 0T0SCCH   0޽h ? fx380___PPT10.<    ((  (r ( S s\  `P   8 (0  0e0eA ?1 ?\J6H $D0 2 ( To?   ,$D0H ( 0޽h ? fx3___PPT10.P_+_D~' c= @B D9' = @BA?%,( < +O%,( < +D4' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*(%(D4' =%(D' =%(D' =4@BBBB%(D' =1:Bvisible*o3>+B#style.visibility<*(%(+:  0:(  0r 0 S \  `P    0 S $\  "PLHPpH 0 0޽h ? fx380___PPT10.N  wo4(  4 4  fpgֳgֳ ?\     4  `,gֳgֳ ?\   4 c $A ??w x d  4 c $A ??F  x d  4 c $A ?? * G x d  4  `1?  q'can be calculated directly on lattice. .(0&CA 4 c $A ??9 x dH 4 0޽h ? fx380___PPT10.`7z  )/!(  r  S (\  `P   o   / #"*"k,   <`?   R54TB @`  <|?    R20TB @`  <ı?-  R80TB @`  <? -  S Hard Disk   @`   <?c   oMyrinet @`   <? c   t Myrinet 2000   @`   <?-c   Globus, MPI-G; Oracle 10G @`   <?c -  QNetwork @`    <<?c  2 CPU/node (IBM Xserver, 2GB)" @`  <? c  &4 CPU/node (2.4 GHz AMD Opereron, 8GB)''" @`  <h?- c  w)4 CPU/node (1.3GHz Intel Itanium, 8/16GB)**P@08X  <P?-c  T Processors   @`  <@? 384 Compu. 12 I/O, 4 Console @`  <?  512 Compu., 16 I/O, 4 Console @`  <?-  197 Compu, 4 I/O, 1 Console @`  < ?- W Node Numbers  @`.  <"?X &4.7 Tflops (peak) 3.2 Tflops (Linpack)''>  @`,  <04? X $10.2 Tflops(peak) 8 Tflops (Linpack)%%>  @`  <t=?-X  4.2Tflop (Linpack)" @`  <xE?X- OSpeed @`  <M?X oNKStars @`  <U? X [ Dawning 4000A @`  <^?- X u Deepcomp 6800 @`  <e?-X B @`ZB  s *1 ?XXZB  s *1 ?ZB  s *1 ?ZB   s *1 ?c c ZB ! s *1 ?  `B " 0o ?  `B # 0o ? ZB $ s *1 ?-- ZB % s *1 ?  ZB & s *1 ? ZB ' s *1 ?X`B ( 0o ?X ZB ) s *1 ?`B * 0o ?H  0޽h ? fx3___PPT10i. 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@8`X)4 HH  ! "0     #  #$ $/)5R$(v?pzM'}q]BR$7M7vl. ]BR$b8"YeNʄmBR$ A2sN̋kcB2$6~ {`fGB2$ς(&\%y$B2$ܖ'[^`EXBBb$ zH{Bb$_u I{eNBR$ŜSug4.x&RD#kB2$\{tWmKT:[RB2$27{U̫:~ƱwB2$4 ;>i=Bb$Ц4~9us*.J B2$.AxI᭡R` Bb$J]d !ngh Bb$vkTF h! B2$e JH#vy$m BR$Μ߂O& aQyxB2$"mgy@E1_$zBR$? ^甆U oJq{B 0AAP3f3@p!"\ʚ;ʚ;g4NdNdv 0p2ppp@ <4dddd` 0,5 <4!d!d 0,0___PPT10 ppN___PPT90(*? %#`_WTMRYec"6  $ "Back to physics & ?6vMRb_RT bNvNR яt^$(>%$2#Variants of lattice fermionsyWilson fermion Improved Wilson Staggered (Kogut-Susskind) fermion Improved Staggered Domain wall fermion Overlap fermion x#% # # l   Chiral fermions on the latticeChiral extrapolation (practical problem) All lattice simulations (quenched or unquenched) are performed at a quark mass value higher than that of physical u&d quarks. All lattice QCD calculations involving light quarks need chiral extrapolation Chiral fermions (more fundamental problem) How to put chiral fermions on the lattice How to define chiral gauge theory non-perturbatively, etc.j)+e)+f3ef3l0' Quenched vs. unquenched0,Quenched Ignore (apart from trivial renormalization effects) internal quark loops Gauge field conf. generated via pure gauge Partially quenched Gauge field conf. generated at some sea quark mass values Valance quark mass NOT equal to sea quark mass Unquenched Just don t quench! ti  tM3   + ,Unquenched conf.s on the market (incomplete)MILC conf.s: Symanzik improved gauge (2+1) flavor improved staggered (AsqTad) CP-PACS/JLQCD conf.s: RG improved gauge (2+1) flavor Clover quark RBC & UKQCD conf.s: DBW2 improved gauge 2 flavor domain wall fermion ZAZZ,ZZ1Z A,1 > 1.$Running parameters  Comparisons  ,!Finite densityReweighting Taylor expansion Canonical ensemble See: Lattice QCD at Finite Density Christian Schmidt PoS (LAT2006) 021 hep-lat/0610116\0Z\ZW> M!0Xi-"Fat resonancesE5!0GS6!0U^7!0`i8!0ku9!0w:!0;!0<!0=!0>!0?!0@!0!0jv!0x!0!0#.!009!0!0$%Finite densityPhase structure of lattice QCD with Wilson and Neuberger quarks at finite temperature and density Xiang-Qian Luo, He-Sheng Chen, Xiao-Lu Yu PoS LAT2005 (2005) 151, hep-lat/0510102 Phase diagram of QCD at finite temperature and chemical potential from lattice simulations with dynamical Wilson quarks He-Sheng Chen, Xiang-Qian Luo Phys.Rev. D72 (2005) 034504 hep-lat/0411023 Chiral condensate of lattice QCD with massless quarks from the probability distribution function method Xiang-Qian Luo Phys.Rev. D69 (2004) 076012 hep-lat/0409032 Tricritical point of lattice QCD with Wilson quarks at finite temperature and density Xiang-Qian Luo Phys.Rev. D70 (2004) 091504, hep-lat/0405019 Hamiltonian lattice quantum chromodynamics at finite density with Wilson fermions Yi-Zhong Fang, Xiang-Qian Luo Phys.Rev. D69 (2004) 114501 hep-lat/0210031 Responses of quark condensates to the chemical potential O. Miyamura, S. Choe, Y. Liu, T. Takaishi, A. Nakamura Phys.Rev. D66 (2002) 077502, hep-lat/0204013 Screening mass responses to the chemical potential at finite temperature S. Choe, Ph. de Forcrand, M. Garca Prez, S. Hioki, Y. Liu, H. Matsufuru, O. Miyamura, A. Nakamura, I.-O. Stamatescu, T. Takaishi, T. Umeda, Nucl.Phys.Proc.Suppl. 106 (2002) 462*.v.d/o-96Xb . :. KK(g w    !0bp!0r!0!0-:!0<J!0!0r!0!0!0!0!0!0!0!029!0;J!0L[!0]e!0gm!0o{!0}!0!0!0!0&CharmQuenched charmonium spectrum S. Choe, Ph. de Forcrand, M. Garcia Perez, Y. Liu, A. Nakamura, I.-O. Stematescu, T. Takaishi, T. Umeda JHEP 0308 (2003) 022 hep-lat/0307004 Static Quark Potential and the Renormalized Anisotropy on Tadpole Improved Anisotropic Lattices Wei Liu, Ying Chen, Ming Gong, Xin Li, Chuan Liu, Guozhan Meng Mod.Phys.Lett. A21 (2006) 2313 hep-lat/0603015 Gluonic excitation of non-exotic hybrid charmonium from lattice QCD Xiang-Qian Luo, Yan Liu Phys.Rev. D74 (2006) 034502; Erratum-ibid. D74 (2006) 039902 hep-lat/0512044 Estimate of the charmed 0-- hybrid meson spectrum from quenched lattice QCD Yan Liu, Xiang-Qian Luo Phys.Rev. D73 (2006) 014516 hep-lat/0511015 Charmonium Spectrum from Quenched QCD with Overlap Fermions S. Tamhankar, A. Alexandru, Y. Chen, S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Lett. B638 (2006) 55 hep-lat/0507027Pg1[>c;p        #! . 2       !0$!0&5 !07F!!0HN"!0P[#!0]m$!0oz%!0|*!0 +!0,!0'-!0)/.!01:/!0<H0!01!02!0ov3!0x!0!0 !0 !0!0 )!0+5!07?!0AI!0KT!0V`*Charm & others spectrum Quenched Charmed Meson Spectra using Tadpole Improved Quark Action on Anisotropic Lattices Liuming Liu, Shiquan Su, Xin Li, Chuan Liu Chin.Phys.Lett. 22 (2005) 2198 hep-lat/0505006 A Numerical Study of Improved Quark Actions on Anisotropic Lattices Shiquan Su, Liuming Liu, Xin Li, Chuan Liu Int.J.Mod.Phys. A21 (2006) 1015, hep-lat/0412034 A study of pentaquarks on the lattice with overlap fermions N. Mathur, F.X. Lee, A. Alexandru, C. Bennhold, Y. Chen, S.J. Dong, T. Draper, I. Horvath, K.F. Liu, S. Tamhankar, J.B. Zhang Phys.Rev. D70 (2004) 074508, hep-ph/0406196 Roper Resonance and S_{11}(1535) from Lattice QCD N. Mathur, Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Lett. B605 (2005) 137 hep-ph/0306199 PZIC*3;~-1T,[ f > &      `   !W!0\gX!0isY!0u{Z!0}w!0x!0y!0z!0%{!0|!0}!0~!0!0!0!0!0!0!0!0!0qz!0|!0!0!0!0!0!0'Domain wall/overlapMassive Domain Wall Fermions on Four-dimensional Anisotropic Lattices Xu Feng, Xin Li, Wei Liu, Chuan Liu JHEP 0608 (2006) 060 Nonperturbative renormalization of composite operators with overlap fermions J.B. Zhang, N. Mathur, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, D.B.Leinweber, K.F. Liu, A.G. Williams Phys.Rev. D72 (2005) 114509 hep-lat/0507022 The Negativity of the Overlap-Based Topological Charge Density Correlator in Pure-Glue QCD and the Non-Integrable Nature of its Contact Part I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B617 (2005) 49 hep-lat/0504005 Inherently Global Nature of Topological Charge Fluctuations in QCD I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B612 (2005) 21 hep-lat/0501025 Chiral Logs in Quenched QCD Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Rev. D70 (2004) 034502 hep-lat/0304005 Low-Dimensional Long-Range Topological Charge Structure in the QCD Vacuum I. Horvath, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, H.B. Thacker, J.B. Zhang Phys.Rev. D68 (2003) 114505 hep-lat/0302009 Chiral Properties of Pseudoscalar Mesons on a Quenched $20^4$ Lattice with Overlap Fermions S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Rev. D65 (2002) 054507 hep-lat/0108020 HE  $  L  i .   t , B  ~ ,   U - I  Y / [  @ ,  F >     m         e       "   x     & ;    $&!0FM'!0OU(!0W^)!0`iN!0O!0P!0Q!0R!0S!0T!0U!0'V!0)6b!0c!0 d!0 e!0f!0 )g!0+4h!06>i!0@Ij!0KWk!0Yel!0m!0n!0o!0p!0 q!0r!0!s!0#+t!0-6u!08Dv!0FR!0!0!0!0!0!0!0!0!0fp!0r{!0}!0!0!0!0!0!0JS!0U^!0`j!0lt!0v~!0(Hadron-hadron scattering$ Two Particle States in a Box and the $s$-Matrix in Multi-Channel Scattering Chuan Liu, Xu Feng, Song He Int.J.Mod.Phys. A21 (2006) 847 hep-lat/0508022 Two Particle States and the $S$-matrix Elements in Multi-channel Scattering Song He, Xu Feng, Chuan Liu JHEP 0507 (2005) 011 hep-lat/0504019 I=2 Pion scattering length with improved actions on anisotropic lattices Xining Du, Guangwei Meng, Chuan Miao, Chuan Liu Int.J.Mod.Phys. A19 (2004) 5609 hep-lat/0404017 Two Particle States in an Asymmetric Box and the Elastic Scattering Phases Xu Feng, Xin Li, Chuan Liu Phys.Rev. D70 (2004) 014505 hep-lat/0404001 Lattice study on kaon pion scattering length in the $I=3/2$ channel Chuan Miao, Xining Du, Guangwei Meng, Chuan Liu Phys.Lett. B595 (2004) 400 hep-lat/0403028 Two Particle States in an Asymmetric Box Xin Li, Chuan Liu Phys.Lett. B587 (2004) 100 hep-lat/0311035 Lattice study on kaon nucleon scattering length in the I=1 channel Guangwei Meng, Chuan Miao, Xining Du, Chuan Liu Int.J.Mod.Phys. A19 (2004) 4401 hep-lat/0309048 Calculating the I=2 Pion Scattering Length Using Tadpole Improved Clover Wilson Action on Coarse Anisotropic Lattices Chuan Liu, Junhua Zhang, Ying Chen, J.P. Ma Nucl.Phys. B624 (2002) 360 hep-lat/0109020 lPK1K'H/2J.C/-(-B/2u+-BL } +A } ?* L 4. F^  'A!0LUB!0W^C!0`g_!0`!0a!0!0ox!0z!0!0!0"!0$*!0,5!0!0!0!0!0,2!04=!0!0!0!0!0!0!0!0 Q*Nck(WۏLv]\O "+ Charmonium spectrum ( excited states, hybrids, etc.) Pion-pion scattering phase shift Lattice QCD at finite temperature and finite density Massive DWF applied to charmed hadrons E@ *u2'Charmonia spectra  lMotivation A series of heavy meson states of open-charm and closed-charm have been observed recently. Y(4260) (likely a 1--,hybrid charmonium?) X(3872) (most likely 1++, but refuses to fit into the 2P state predictions of non-relativistic quark models ). Many model-dependent theoretical interpretation of the newly observed meson states. ZbZ G C uCG3GVCGaC$ 5(Charmonia spectra  6)X(3872)?;*(Summary to the charmonium spectrum study))"$ xWith SEB, the masses of the excited states can be reliably derived from charmonium two-point functions. The masses of 2S charmonium states agrees well with experimental data. The masses of 2P charmonium states obtained in this work are 3.798( 70), 3.827(50), and 3.799(60) for 0++, 1++ and 1+- states, respectively. Given 1++ for X(3872), 2P(1++) is consistent with X(3872) in mass. Masses of hybrid charmonia with exotic quantum numbers can be derived reliably. Howver for hybrid charmonia with non-exotic quantum numbers, it still a tough job. In particular, we have not observed a clear hybrid states with mass around 4260 MeV.y " CGGGGG GGGGGGCGCGGH ' >  6 <+ Pion-Pion Scattering Phase Shift!!$The study of hadron-hadron scattering is helpful for understanding the low-energy structure of QCD. Luscher s formula relates the pion-pion phase shift in the continuum to the energy of two-pion system in a finite cubic box, ,Zt J3- {Dnv`Q"/  *gegяg v{Dn "+ Supercomputing Center of CAS (SCCAS) A 100 Tflops new computer is planned and expected to be available in 2008. Shanghai supercomputer Center (SSC) A 100 Tflops new computer is expected to be available in 2008.&N(@E EA GGACG(EEC(A GG2C,,p4@/&Four things needed& ppmm6=,  >-Summary & outlook Z/find/hep-lat/1/au:+Tamhankar_S/0/1/0/all/0/1f?R/find/hep-lat/1/au:+Young_B/0/1/0/all/0/1f@R/find/hep-lat/1/au:+Zhang_J/0/1/0/all/0/1bAN/find/hep-lat/1/au:+Liu_C/0/1/0/all/0/1dBP/find/hep-lat/1/au:+Feng_X/0/1/0/all/0/1`CL/find/hep-lat/1/au:+He_S/0/1/0/all/0/1fNR/find/hep-lat/1/au:+Zhang_J/0/1/0/all/0/1hOT/find/hep-lat/1/au:+Mathur_N/0/1/0/all/0/1dPP/find/hep-lat/1/au:+Dong_S/0/1/0/all/0/1hQT/find/hep-lat/1/au:+Draper_T/0/1/0/all/0/1vRb/find/hep-lat/1/au:+Horv%7Ba%7Dth_I/0/1/0/all/0/1bSN/find/hep-lat/1/au:+Lee_F/0/1/0/all/0/1nTZ/find/hep-lat/1/au:+Leinweber_D/0/1/0/all/0/1bUN/find/hep-lat/1/au:+Liu_K/0/1/0/all/0/1lVX/find/hep-lat/1/au:+Williams_A/0/1/0/all/0/1bWN/find/hep-lat/1/au:+Liu_L/0/1/0/all/0/1`XL/find/hep-lat/1/au:+Su_S/0/1/0/all/0/1`YL/find/hep-lat/1/au:+Li_X/0/1/0/all/0/1bZN/find/hep-lat/1/au:+Liu_C/0/1/0/all/0/1`_L/find/hep-lat/1/au:+He_S/0/1/0/all/0/1d`P/find/hep-lat/1/au:+Feng_X/0/1/0/all/0/1baN/find/hep-lat/1/au:+Liu_C/0/1/0/all/0/1jbV/find/hep-lat/1/au:+Horvath_I/0/1/0/all/0/1ncZ/find/hep-lat/1/au:+Alexandru_A/0/1/0/all/0/1fdR/find/hep-lat/1/au:+Zhang_J/0/1/0/all/0/1deP/find/hep-lat/1/au:+Chen_Y/0/1/0/all/0/1dfP/find/hep-lat/1/au:+Dong_S/0/1/0/all/0/1hgT/find/hep-lat/1/au:+Draper_T/0/1/0/all/0/1bhN/find/hep-lat/1/au:+Liu_K/0/1/0/all/0/1hiT/find/hep-lat/1/au:+Mathur_N/0/1/0/all/0/1njZ/find/hep-lat/1/au:+Tamhankar_S/0/1/0/all/0/1jkV/find/hep-lat/1/au:+Thacker_H/0/1/0/all/0/1jlV/find/hep-lat/1/au:+Horvath_I/0/1/0/all/0/1nmZ/find/hep-lat/1/au:+Alexandru_A/0/1/0/all/0/1fnR/find/hep-lat/1/au:+Zhang_J/0/1/0/all/0/1doP/find/hep-lat/1/au:+Chen_Y/0/1/0/all/0/1dpP/find/hep-lat/1/au:+Dong_S/0/1/0/all/0/1hqT/find/hep-lat/1/au:+Draper_T/0/1/0/all/0/1brN/find/hep-lat/1/au:+Lee_F/0/1/0/all/0/1bsN/find/hep-lat/1/au:+Liu_K/0/1/0/all/0/1htT/find/hep-lat/1/au:+Mathur_N/0/1/0/all/0/1nuZ/find/hep-lat/1/au:+Tamhankar_S/0/1/0/all/0/1jvV/find/hep-lat/1/au:+Thacker_H/0/1/0/all/0/1`wL/find/hep-lat/1/au:+Su_S/0/1/0/all/0/1bxN/find/hep-lat/1/au:+Liu_L/0/1/0/all/0/1`yL/find/hep-lat/1/au:+Li_X/0/1/0/all/0/1bzN/find/hep-lat/1/au:+Liu_C/0/1/0/all/0/1f{R/find/hep-ph/1/au:+Mathur_N/0/1/0/all/0/1`|L/find/hep-ph/1/au:+Lee_F/0/1/0/all/0/1l}X/find/hep-ph/1/au:+Alexandru_A/0/1/0/all/0/1j~V/find/hep-ph/1/au:+Bennhold_C/0/1/0/all/0/1bN/find/hep-ph/1/au:+Chen_Y/0/1/0/all/0/1bN/find/hep-ph/1/au:+Dong_S/0/1/0/all/0/1fR/find/hep-ph/1/au:+Draper_T/0/1/0/all/0/1hT/find/hep-ph/1/au:+Horvath_I/0/1/0/all/0/1`L/find/hep-ph/1/au:+Liu_K/0/1/0/all/0/1lX/find/hep-ph/1/au:+Tamhankar_S/0/1/0/all/0/1dP/find/hep-ph/1/au:+Zhang_J/0/1/0/all/0/1`L/find/hep-lat/1/au:+Du_X/0/1/0/all/0/1dP/find/hep-lat/1/au:+Meng_G/0/1/0/all/0/1dP/find/hep-lat/1/au:+Miao_C/0/1/0/all/0/1bN/find/hep-lat/1/au:+Liu_C/0/1/0/all/0/1dP/find/hep-lat/1/au:+Feng_X/0/1/0/all/0/1`L/find/hep-lat/1/au:+Li_X/0/1/0/all/0/1bN/find/hep-lat/1/au:+Liu_C/0/1/0/all/0/1dP/find/hep-lat/1/au:+Miao_C/0/1/0/all/0/1`L/find/hep-lat/1/au:+Du_X/0/1/0/all/0/1dP/find/hep-lat/1/au:+Meng_G/0/1/0/all/0/1bN/find/hep-lat/1/au:+Liu_C/0/1/0/all/0/1`L/find/hep-lat/1/au:+Li_X/0/1/0/all/0/1bN/find/hep-lat/1/au:+Liu_C/0/1/0/all/0/1dP/find/hep-lat/1/au:+Meng_G/0/1/0/all/0/1dP/find/hep-lat/1/au:+Miao_C/0/1/0/all/0/1`L/find/hep-lat/1/au:+Du_X/0/1/0/all/0/1bN/find/hep-lat/1/au:+Liu_C/0/1/0/all/0/1fR/find/hep-ph/1/au:+Mathur_N/0/1/0/all/0/1bN/find/hep-ph/1/au:+Chen_Y/0/1/0/all/0/1bN/find/hep-ph/1/au:+Dong_S/0/1/0/all/0/1fR/find/hep-ph/1/au:+Draper_T/0/1/0/all/0/1t`/find/hep-ph/1/au:+Horv%7Ba%7Dth_I/0/1/0/all/0/1`L/find/hep-ph/1/au:+Lee_F/0/1/0/all/0/1`L/find/hep-ph/1/au:+Liu_K/0/1/0/all/0/1dP/find/hep-ph/1/au:+Zhang_J/0/1/0/all/0/1dP/find/hep-lat/1/au:+Chen_Y/0/1/0/all/0/1dP/find/hep-lat/1/au:+Dong_S/0/1/0/all/0/1hT/find/hep-lat/1/au:+Draper_T/0/1/0/all/0/1vb/find/hep-lat/1/au:+Horv%7Ba%7Dth_I/0/1/0/all/0/1bN/find/hep-lat/1/au:+Lee_F/0/1/0/all/0/1bN/find/hep-lat/1/au:+Liu_K/0/1/0/all/0/1hT/find/hep-lat/1/au:+Mathur_N/0/1/0/all/0/1fR/find/hep-lat/1/au:+Zhang_J/0/1/0/all/0/1jV/find/hep-lat/1/au:+Horvath_I/0/1/0/all/0/1dP/find/hep-lat/1/au:+Dong_S/0/1/0/all/0/1hT/find/hep-lat/1/au:+Draper_T/0/1/0/all/0/1bN/find/hep-lat/1/au:+Lee_F/0/1/0/all/0/1bN/find/hep-lat/1/au:+Liu_K/0/1/0/all/0/1hT/find/hep-lat/1/au:+Mathur_N/0/1/0/all/0/1jV/find/hep-lat/1/au:+Thacker_H/0/1/0/all/0/1fR/find/hep-lat/1/au:+Zhang_J/0/1/0/all/0/1dP/find/hep-lat/1/au:+Choe_S/0/1/0/all/0/1lX/find/hep-lat/1/au:+Forcrand_P/0/1/0/all/0/1fR/find/hep-lat/1/au:+Perez_M/0/1/0/all/0/1fR/find/hep-lat/1/au:+Hioki_S/0/1/0/all/0/1bN/find/hep-lat/1/au:+Liu_Y/0/1/0/all/0/1nZ/find/hep-lat/1/au:+Matsufuru_H/0/1/0/all/0/1lX/find/hep-lat/1/au:+Miyamura_O/0/1/0/all/0/1lX/find/hep-lat/1/au:+Nakamura_A/0/1/0/all/0/1p\/find/hep-lat/1/au:+Stamatescu_I/0/1/0/all/0/1lX                          ! 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"0     #  #$ $/)5R$(v?pzM'}q]BR$7M7vl. ]BR$b8"YeNʄmBR$ A2sN̋kcB2$6~ {`fGB2$ς(&\%y$B2$ܖ'[^`EXBBb$ zH{Bb$_u I{eNBR$ŜSug4.x&RD#kB2$\{tWmKT:[RB2$27{U̫:~ƱwB2$4 ;>i=Bb$Ц4~9us*.J B2$.AxI᭡R` Bb$J]d !ngh Bb$vkTF h! B2$e JH#vy$m BR$Μ߂O& aQyxB2$"mgy@E1_$zBR$? ^甆U oJq{B 0AAP3f3@p!"\ʚ;ʚ;g4NdNdv 0p2ppp@ <4dddd` 0,5 <4!d!d 0,0___PPT10 ppN___PPT90(*? %#`_WTMRYec"6  $ "Back to physics & ?6vMRb_RT bNvNR яt^$(>%$2#Variants of lattice fermionsyWilson fermion Improved Wilson Staggered (Kogut-Susskind) fermion Improved Staggered Domain wall fermion Overlap fermion x#% # # l   Chiral fermions on the latticeChiral extrapolation (practical problem) All lattice simulations (quenched or unquenched) are performed at a quark mass value higher than that of physical u&d quarks. All lattice QCD calculations involving light quarks need chiral extrapolation Chiral fermions (more fundamental problem) How to put chiral fermions on the lattice How to define chiral gauge theory non-perturbatively, etc.j)+e)+f3ef3l0' Quenched vs. unquenched0,Quenched Ignore (apart from trivial renormalization effects) internal quark loops Gauge field conf. generated via pure gauge Partially quenched Gauge field conf. generated at some sea quark mass values Valance quark mass NOT equal to sea quark mass Unquenched Just don t quench! ti  tM3   + ,Unquenched conf.s on the market (incomplete)MILC conf.s: Symanzik improved gauge (2+1) flavor improved staggered (AsqTad) CP-PACS/JLQCD conf.s: RG improved gauge (2+1) flavor Clover quark RBC & UKQCD conf.s: DBW2 improved gauge 2 flavor domain wall fermion ZAZZ,ZZ1Z A,1 > 1.$Running parameters  Comparisons  ,!Finite densityReweighting Taylor expansion Canonical ensemble See: Lattice QCD at Finite Density Christian Schmidt PoS (LAT2006) 021 hep-lat/0610116\0Z\ZW> M!0Xi-"Fat resonancesE5!0GS6!0U^7!0`i8!0ku9!0w:!0;!0<!0=!0>!0?!0@!0!0jv!0x!0!0#.!009!0!0$%Finite densityPhase structure of lattice QCD with Wilson and Neuberger quarks at finite temperature and density Xiang-Qian Luo, He-Sheng Chen, Xiao-Lu Yu PoS LAT2005 (2005) 151, hep-lat/0510102 Phase diagram of QCD at finite temperature and chemical potential from lattice simulations with dynamical Wilson quarks He-Sheng Chen, Xiang-Qian Luo Phys.Rev. D72 (2005) 034504 hep-lat/0411023 Chiral condensate of lattice QCD with massless quarks from the probability distribution function method Xiang-Qian Luo Phys.Rev. D69 (2004) 076012 hep-lat/0409032 Tricritical point of lattice QCD with Wilson quarks at finite temperature and density Xiang-Qian Luo Phys.Rev. D70 (2004) 091504, hep-lat/0405019 Hamiltonian lattice quantum chromodynamics at finite density with Wilson fermions Yi-Zhong Fang, Xiang-Qian Luo Phys.Rev. D69 (2004) 114501 hep-lat/0210031 Responses of quark condensates to the chemical potential O. Miyamura, S. Choe, Y. Liu, T. Takaishi, A. Nakamura Phys.Rev. D66 (2002) 077502, hep-lat/0204013 Screening mass responses to the chemical potential at finite temperature S. Choe, Ph. de Forcrand, M. Garca Prez, S. Hioki, Y. Liu, H. Matsufuru, O. Miyamura, A. Nakamura, I.-O. Stamatescu, T. Takaishi, T. Umeda, Nucl.Phys.Proc.Suppl. 106 (2002) 462*.v.d/o-96Xb . :. KK(g w    !0bp!0r!0!0-:!0<J!0!0r!0!0!0!0!0!0!0!029!0;J!0L[!0]e!0gm!0o{!0}!0!0!0!0&CharmQuenched charmonium spectrum S. Choe, Ph. de Forcrand, M. Garcia Perez, Y. Liu, A. Nakamura, I.-O. Stematescu, T. Takaishi, T. Umeda JHEP 0308 (2003) 022 hep-lat/0307004 Static Quark Potential and the Renormalized Anisotropy on Tadpole Improved Anisotropic Lattices Wei Liu, Ying Chen, Ming Gong, Xin Li, Chuan Liu, Guozhan Meng Mod.Phys.Lett. A21 (2006) 2313 hep-lat/0603015 Gluonic excitation of non-exotic hybrid charmonium from lattice QCD Xiang-Qian Luo, Yan Liu Phys.Rev. D74 (2006) 034502; Erratum-ibid. D74 (2006) 039902 hep-lat/0512044 Estimate of the charmed 0-- hybrid meson spectrum from quenched lattice QCD Yan Liu, Xiang-Qian Luo Phys.Rev. D73 (2006) 014516 hep-lat/0511015 Charmonium Spectrum from Quenched QCD with Overlap Fermions S. Tamhankar, A. Alexandru, Y. Chen, S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Lett. B638 (2006) 55 hep-lat/0507027Pg1[>c;p        #! . 2       !0$!0&5 !07F!!0HN"!0P[#!0]m$!0oz%!0|*!0 +!0,!0'-!0)/.!01:/!0<H0!01!02!0ov3!0x!0!0 !0 !0!0 )!0+5!07?!0AI!0KT!0V`*Charm & others spectrum Quenched Charmed Meson Spectra using Tadpole Improved Quark Action on Anisotropic Lattices Liuming Liu, Shiquan Su, Xin Li, Chuan Liu Chin.Phys.Lett. 22 (2005) 2198 hep-lat/0505006 A Numerical Study of Improved Quark Actions on Anisotropic Lattices Shiquan Su, Liuming Liu, Xin Li, Chuan Liu Int.J.Mod.Phys. A21 (2006) 1015, hep-lat/0412034 A study of pentaquarks on the lattice with overlap fermions N. Mathur, F.X. Lee, A. Alexandru, C. Bennhold, Y. Chen, S.J. Dong, T. Draper, I. Horvath, K.F. Liu, S. Tamhankar, J.B. Zhang Phys.Rev. D70 (2004) 074508, hep-ph/0406196 Roper Resonance and S_{11}(1535) from Lattice QCD N. Mathur, Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Lett. B605 (2005) 137 hep-ph/0306199 PZIC*3;~-1T,[ f > &      `   !W!0\gX!0isY!0u{Z!0}w!0x!0y!0z!0%{!0|!0}!0~!0!0!0!0!0!0!0!0!0qz!0|!0!0!0!0!0!0'Domain wall/overlapMassive Domain Wall Fermions on Four-dimensional Anisotropic Lattices Xu Feng, Xin Li, Wei Liu, Chuan Liu JHEP 0608 (2006) 060 Nonperturbative renormalization of composite operators with overlap fermions J.B. Zhang, N. Mathur, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, D.B.Leinweber, K.F. Liu, A.G. Williams Phys.Rev. D72 (2005) 114509 hep-lat/0507022 The Negativity of the Overlap-Based Topological Charge Density Correlator in Pure-Glue QCD and the Non-Integrable Nature of its Contact Part I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B617 (2005) 49 hep-lat/0504005 Inherently Global Nature of Topological Charge Fluctuations in QCD I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B612 (2005) 21 hep-lat/0501025 Chiral Logs in Quenched QCD Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Rev. D70 (2004) 034502 hep-lat/0304005 Low-Dimensional Long-Range Topological Charge Structure in the QCD Vacuum I. Horvath, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, H.B. Thacker, J.B. Zhang Phys.Rev. D68 (2003) 114505 hep-lat/0302009 Chiral Properties of Pseudoscalar Mesons on a Quenched $20^4$ Lattice with Overlap Fermions S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Rev. D65 (2002) 054507 hep-lat/0108020 HE  $  L  i .   t , B  ~ ,   U - I  Y / [  @ ,  F >     m         e       "   x     & ;    $&!0FM'!0OU(!0W^)!0`iN!0O!0P!0Q!0R!0S!0T!0U!0'V!0)6b!0c!0 d!0 e!0f!0 )g!0+4h!06>i!0@Ij!0KWk!0Yel!0m!0n!0o!0p!0 q!0r!0!s!0#+t!0-6u!08Dv!0FR!0!0!0!0!0!0!0!0!0fp!0r{!0}!0!0!0!0!0!0JS!0U^!0`j!0lt!0v~!0(Hadron-hadron scattering$ Two Particle States in a Box and the $s$-Matrix in Multi-Channel Scattering Chuan Liu, Xu Feng, Song He Int.J.Mod.Phys. A21 (2006) 847 hep-lat/0508022 Two Particle States and the $S$-matrix Elements in Multi-channel Scattering Song He, Xu Feng, Chuan Liu JHEP 0507 (2005) 011 hep-lat/0504019 I=2 Pion scattering length with improved actions on anisotropic lattices Xining Du, Guangwei Meng, Chuan Miao, Chuan Liu Int.J.Mod.Phys. A19 (2004) 5609 hep-lat/0404017 Two Particle States in an Asymmetric Box and the Elastic Scattering Phases Xu Feng, Xin Li, Chuan Liu Phys.Rev. D70 (2004) 014505 hep-lat/0404001 Lattice study on kaon pion scattering length in the $I=3/2$ channel Chuan Miao, Xining Du, Guangwei Meng, Chuan Liu Phys.Lett. B595 (2004) 400 hep-lat/0403028 Two Particle States in an Asymmetric Box Xin Li, Chuan Liu Phys.Lett. B587 (2004) 100 hep-lat/0311035 Lattice study on kaon nucleon scattering length in the I=1 channel Guangwei Meng, Chuan Miao, Xining Du, Chuan Liu Int.J.Mod.Phys. A19 (2004) 4401 hep-lat/0309048 Calculating the I=2 Pion Scattering Length Using Tadpole Improved Clover Wilson Action on Coarse Anisotropic Lattices Chuan Liu, Junhua Zhang, Ying Chen, J.P. Ma Nucl.Phys. B624 (2002) 360 hep-lat/0109020 lPK1K'H/2J.C/-(-B/2u+-BL } +A } ?* L 4. F^  'A!0LUB!0W^C!0`g_!0`!0a!0!0ox!0z!0!0!0"!0$*!0,5!0!0!0!0!0,2!04=!0!0!0!0!0!0!0!0 Q*Nck(WۏLv]\O "+ Charmonium spectrum ( excited states, hybrids, etc.) Pion-pion scattering phase shift Lattice QCD at finite temperature and finite density Massive DWF applied to charmed hadrons E@ *u2'Charmonia spectra  lMotivation A series of heavy meson states of open-charm and closed-charm have been observed recently. Y(4260) (likely a 1--,hybrid charmonium?) X(3872) (most likely 1++, but refuses to fit into the 2P state predictions of non-relativistic quark models ). Many model-dependent theoretical interpretation of the newly observed meson states. ZbZ G C uCG3GVCGaC$ 5(Charmonia spectra  6)X(3872)?;*(Summary to the charmonium spectrum study))"$ xWith SEB, the masses of the excited states can be reliably derived from charmonium two-point functions. The masses of 2S charmonium states agrees well with experimental data. The masses of 2P charmonium states obtained in this work are 3.798( 70), 3.827(50), and 3.799(60) for 0++, 1++ and 1+- states, respectively. Given 1++ for X(3872), 2P(1++) is consistent with X(3872) in mass. Masses of hybrid charmonia with exotic quantum numbers can be derived reliably. Howver for hybrid charmonia with non-exotic quantum numbers, it still a tough job. In particular, we have not observed a clear hybrid states with mass around 4260 MeV.y " CGGGGG GGGGGGCGCGGH ' >  6 <+ Pion-Pion Scattering Phase Shift!!$The study of hadron-hadron scattering is helpful for understanding the low-energy structure of QCD. Luscher s formula relates the pion-pion phase shift in the continuum to the energy of two-pion system in a finite cubic box, ,Zt J3- {Dnv`Q"/  *gegяg v{Dn "+ Supercomputing Center of CAS (SCCAS) A 100 Tflops new computer is planned and expected to be available in 2008. 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"0     #  #$ $/)56R$(v?pzM'}q]BR$7M7vl. ]BR$b8"YeNʄmBR$ A2sN̋kcB2$6~ {`fGB2$ς(&\%y$B2$ܖ'[^`EXBBb$ zH{Bb$_u I{eNBR$ŜSug4.x&RD#kB2$\{tWmKT:[RB2$27{U̫:~ƱwB2$4 ;>i=Bb$Ц4~9us*.J B2$.AxI᭡R` Bb$J]d !ngh Bb$vkTF h! B2$e JH#vy$m BR$Μ߂O& aQyxB2$"mgy@E1_$zBR$? ^甆U oJq{B 0AAP3f3@p!"\ʚ;ʚ;g4NdNdv 0p2ppp@ <4dddd` 0,5 <4!d!d 0,0___PPT10 ppN___PPT90(*? %#`_WTMRYec"6  $ "Back to physics & ?6vMRb_RT bNvNR яt^$(>%$2#Variants of lattice fermionsyWilson fermion Improved Wilson Staggered (Kogut-Susskind) fermion Improved Staggered Domain wall fermion Overlap fermion x#% # # l   Chiral fermions on the latticeChiral extrapolation (practical problem) All lattice simulations (quenched or unquenched) are performed at a quark mass value higher than that of physical u&d quarks. All lattice QCD calculations involving light quarks need chiral extrapolation Chiral fermions (more fundamental problem) How to put chiral fermions on the lattice How to define chiral gauge theory non-perturbatively, etc.j)+e)+f3ef3l0' Quenched vs. unquenched0,Quenched Ignore (apart from trivial renormalization effects) internal quark loops Gauge field conf. generated via pure gauge Partially quenched Gauge field conf. generated at some sea quark mass values Valance quark mass NOT equal to sea quark mass Unquenched Just don t quench! ti  tM3   + ,Unquenched conf.s on the market (incomplete)MILC conf.s: Symanzik improved gauge (2+1) flavor improved staggered (AsqTad) CP-PACS/JLQCD conf.s: RG improved gauge (2+1) flavor Clover quark RBC & UKQCD conf.s: DBW2 improved gauge 2 flavor domain wall fermion ZAZZ,ZZ1Z A,1 > 1.$Running parameters  Comparisons  ,!Finite densityReweighting Taylor expansion Canonical ensemble See: Lattice QCD at Finite Density Christian Schmidt PoS (LAT2006) 021 hep-lat/0610116\0Z\ZW> M!0XiA0What about heavy quarks|Mass heavy, ma not much less than 1 Need improved action Better use anisotropic lattice Most difficult is heavy+light system,} EoD --"Fat resonancesE5!0GS6!0U^7!0`i8!0ku9!0w:!0;!0<!0=!0>!0?!0@!0!0jv!0x!0!0#.!009!0!0$%Finite densityPhase structure of lattice QCD with Wilson and Neuberger quarks at finite temperature and density Xiang-Qian Luo, He-Sheng Chen, Xiao-Lu Yu PoS LAT2005 (2005) 151, hep-lat/0510102 Phase diagram of QCD at finite temperature and chemical potential from lattice simulations with dynamical Wilson quarks He-Sheng Chen, Xiang-Qian Luo Phys.Rev. D72 (2005) 034504 hep-lat/0411023 Chiral condensate of lattice QCD with massless quarks from the probability distribution function method Xiang-Qian Luo Phys.Rev. D69 (2004) 076012 hep-lat/0409032 Tricritical point of lattice QCD with Wilson quarks at finite temperature and density Xiang-Qian Luo Phys.Rev. D70 (2004) 091504, hep-lat/0405019 Hamiltonian lattice quantum chromodynamics at finite density with Wilson fermions Yi-Zhong Fang, Xiang-Qian Luo Phys.Rev. D69 (2004) 114501 hep-lat/0210031 Responses of quark condensates to the chemical potential O. Miyamura, S. Choe, Y. Liu, T. Takaishi, A. Nakamura Phys.Rev. D66 (2002) 077502, hep-lat/0204013 Screening mass responses to the chemical potential at finite temperature S. Choe, Ph. de Forcrand, M. Garca Prez, S. Hioki, Y. Liu, H. Matsufuru, O. Miyamura, A. Nakamura, I.-O. Stamatescu, T. Takaishi, T. Umeda, Nucl.Phys.Proc.Suppl. 106 (2002) 462*.v.d/o-96Xb . :. KK(g w    !0bp!0r!0!0-:!0<J!0!0r!0!0!0!0!0!0!0!029!0;J!0L[!0]e!0gm!0o{!0}!0!0!0!0&CharmQuenched charmonium spectrum S. Choe, Ph. de Forcrand, M. Garcia Perez, Y. Liu, A. Nakamura, I.-O. Stematescu, T. Takaishi, T. Umeda JHEP 0308 (2003) 022 hep-lat/0307004 Static Quark Potential and the Renormalized Anisotropy on Tadpole Improved Anisotropic Lattices Wei Liu, Ying Chen, Ming Gong, Xin Li, Chuan Liu, Guozhan Meng Mod.Phys.Lett. A21 (2006) 2313 hep-lat/0603015 Gluonic excitation of non-exotic hybrid charmonium from lattice QCD Xiang-Qian Luo, Yan Liu Phys.Rev. D74 (2006) 034502; Erratum-ibid. D74 (2006) 039902 hep-lat/0512044 Estimate of the charmed 0-- hybrid meson spectrum from quenched lattice QCD Yan Liu, Xiang-Qian Luo Phys.Rev. D73 (2006) 014516 hep-lat/0511015 Charmonium Spectrum from Quenched QCD with Overlap Fermions S. Tamhankar, A. Alexandru, Y. Chen, S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Lett. B638 (2006) 55 hep-lat/0507027Pg1[>c;p        #! . 2       !0$!0&5 !07F!!0HN"!0P[#!0]m$!0oz%!0|*!0 +!0,!0'-!0)/.!01:/!0<H0!01!02!0ov3!0x!0!0 !0 !0!0 )!0+5!07?!0AI!0KT!0V`*Charm & others spectrum Quenched Charmed Meson Spectra using Tadpole Improved Quark Action on Anisotropic Lattices Liuming Liu, Shiquan Su, Xin Li, Chuan Liu Chin.Phys.Lett. 22 (2005) 2198 hep-lat/0505006 A Numerical Study of Improved Quark Actions on Anisotropic Lattices Shiquan Su, Liuming Liu, Xin Li, Chuan Liu Int.J.Mod.Phys. A21 (2006) 1015, hep-lat/0412034 A study of pentaquarks on the lattice with overlap fermions N. Mathur, F.X. Lee, A. Alexandru, C. Bennhold, Y. Chen, S.J. Dong, T. Draper, I. Horvath, K.F. Liu, S. Tamhankar, J.B. Zhang Phys.Rev. D70 (2004) 074508, hep-ph/0406196 Roper Resonance and S_{11}(1535) from Lattice QCD N. Mathur, Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Lett. B605 (2005) 137 hep-ph/0306199 PZIC*3;~-1T,[ f > &      `   !W!0\gX!0isY!0u{Z!0}w!0x!0y!0z!0%{!0|!0}!0~!0!0!0!0!0!0!0!0!0qz!0|!0!0!0!0!0!0'Domain wall/overlapMassive Domain Wall Fermions on Four-dimensional Anisotropic Lattices Xu Feng, Xin Li, Wei Liu, Chuan Liu JHEP 0608 (2006) 060 Nonperturbative renormalization of composite operators with overlap fermions J.B. Zhang, N. Mathur, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, D.B.Leinweber, K.F. Liu, A.G. Williams Phys.Rev. D72 (2005) 114509 hep-lat/0507022 The Negativity of the Overlap-Based Topological Charge Density Correlator in Pure-Glue QCD and the Non-Integrable Nature of its Contact Part I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B617 (2005) 49 hep-lat/0504005 Inherently Global Nature of Topological Charge Fluctuations in QCD I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B612 (2005) 21 hep-lat/0501025 Chiral Logs in Quenched QCD Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Rev. D70 (2004) 034502 hep-lat/0304005 Low-Dimensional Long-Range Topological Charge Structure in the QCD Vacuum I. Horvath, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, H.B. Thacker, J.B. Zhang Phys.Rev. D68 (2003) 114505 hep-lat/0302009 Chiral Properties of Pseudoscalar Mesons on a Quenched $20^4$ Lattice with Overlap Fermions S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Rev. D65 (2002) 054507 hep-lat/0108020 HE  $  L  i .   t , B  ~ ,   U - I  Y / [  @ ,  F >     m         e       "   x     & ;    $&!0FM'!0OU(!0W^)!0`iN!0O!0P!0Q!0R!0S!0T!0U!0'V!0)6b!0c!0 d!0 e!0f!0 )g!0+4h!06>i!0@Ij!0KWk!0Yel!0m!0n!0o!0p!0 q!0r!0!s!0#+t!0-6u!08Dv!0FR!0!0!0!0!0!0!0!0!0fp!0r{!0}!0!0!0!0!0!0JS!0U^!0`j!0lt!0v~!0(Hadron-hadron scattering$ Two Particle States in a Box and the $s$-Matrix in Multi-Channel Scattering Chuan Liu, Xu Feng, Song He Int.J.Mod.Phys. A21 (2006) 847 hep-lat/0508022 Two Particle States and the $S$-matrix Elements in Multi-channel Scattering Song He, Xu Feng, Chuan Liu JHEP 0507 (2005) 011 hep-lat/0504019 I=2 Pion scattering length with improved actions on anisotropic lattices Xining Du, Guangwei Meng, Chuan Miao, Chuan Liu Int.J.Mod.Phys. A19 (2004) 5609 hep-lat/0404017 Two Particle States in an Asymmetric Box and the Elastic Scattering Phases Xu Feng, Xin Li, Chuan Liu Phys.Rev. D70 (2004) 014505 hep-lat/0404001 Lattice study on kaon pion scattering length in the $I=3/2$ channel Chuan Miao, Xining Du, Guangwei Meng, Chuan Liu Phys.Lett. B595 (2004) 400 hep-lat/0403028 Two Particle States in an Asymmetric Box Xin Li, Chuan Liu Phys.Lett. B587 (2004) 100 hep-lat/0311035 Lattice study on kaon nucleon scattering length in the I=1 channel Guangwei Meng, Chuan Miao, Xining Du, Chuan Liu Int.J.Mod.Phys. A19 (2004) 4401 hep-lat/0309048 Calculating the I=2 Pion Scattering Length Using Tadpole Improved Clover Wilson Action on Coarse Anisotropic Lattices Chuan Liu, Junhua Zhang, Ying Chen, J.P. Ma Nucl.Phys. B624 (2002) 360 hep-lat/0109020 lPK1K'H/2J.C/-(-B/2u+-BL } +A } ?* L 4. F^  'A!0LUB!0W^C!0`g_!0`!0a!0!0ox!0z!0!0!0"!0$*!0,5!0!0!0!0!0,2!04=!0!0!0!0!0!0!0!0 Q*Nck(WۏLv]\O "+ Charmonium spectrum ( excited states, hybrids, etc.) Pion-pion scattering phase shift Lattice QCD at finite temperature and finite density Massive DWF applied to charmed hadrons E@ *u2'Charmonia spectra  lMotivation A series of heavy meson states of open-charm and closed-charm have been observed recently. Y(4260) (likely a 1--,hybrid charmonium?) X(3872) (most likely 1++, but refuses to fit into the 2P state predictions of non-relativistic quark models ). Many model-dependent theoretical interpretation of the newly observed meson states. ZbZ G C uCG3GVCGaC$ 5(Charmonia spectra  6)X(3872)?;*(Summary to the charmonium spectrum study))"$ xWith SEB, the masses of the excited states can be reliably derived from charmonium two-point functions. The masses of 2S charmonium states agrees well with experimental data. The masses of 2P charmonium states obtained in this work are 3.798( 70), 3.827(50), and 3.799(60) for 0++, 1++ and 1+- states, respectively. Given 1++ for X(3872), 2P(1++) is consistent with X(3872) in mass. Masses of hybrid charmonia with exotic quantum numbers can be derived reliably. Howver for hybrid charmonia with non-exotic quantum numbers, it still a tough job. In particular, we have not observed a clear hybrid states with mass around 4260 MeV.y " CGGGGG GGGGGGCGCGGH ' >  6 <+ Pion-Pion Scattering Phase Shift!!$The study of hadron-hadron scattering is helpful for understanding the low-energy structure of QCD. Luscher s formula relates the pion-pion phase shift in the continuum to the energy of two-pion system in a finite cubic box, ,Zt J3- {Dnv`Q"/  *gegяg v{Dn "+ Supercomputing Center of CAS (SCCAS) A 100 Tflops new computer is planned and expected to be available in 2008. Shanghai supercomputer Center (SSC) A 100 Tflops new computer is expected to be available in 2008.&N(@E EA GGACG(EEC(A GG2C,,p4@/&Four things needed& ppmm6=,  >-Summary & outlook  ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z | } ~  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"0     #  #$ $/)56R$(v?pzM'}q]BR$7M7vl. ]BR$b8"YeNʄmBR$ A2sN̋kcB2$6~ {`fGB2$ς(&\%y$B2$ܖ'[^`EXBBb$ zH{Bb$_u I{eNBR$ŜSug4.x&RD#kB2$\{tWmKT:[RB2$27{U̫:~ƱwB2$4 ;>i=Bb$Ц4~9us*.J B2$.AxI᭡R` Bb$J]d !ngh Bb$vkTF h! B2$e JH#vy$m BR$Μ߂O& aQyxB2$"mgy@E1_$zBR$? ^甆U oJq{B 0AAP3f3@p!"\ʚ;ʚ;g4NdNdv 0p2ppp@ <4dddd` 0,5 <4!d!d 0,0___PPT10 ppN___PPT90(*? %9#`_WTMRYec"6  $ "Back to physics & ?6vMRb_RT bNvNR яt^$(>%$2#Variants of lattice fermionsyWilson fermion Improved Wilson Staggered (Kogut-Susskind) fermion Improved Staggered Domain wall fermion Overlap fermion x#% # # l   Chiral fermions on the latticeChiral extrapolation (practical problem) All lattice simulations (quenched or unquenched) are performed at a quark mass value higher than that of physical u&d quarks. All lattice QCD calculations involving light quarks need chiral extrapolation Chiral fermions (more fundamental problem) How to put chiral fermions on the lattice How to define chiral gauge theory non-perturbatively, etc.j)+e)+f3ef3l0' Quenched vs. unquenched0,Quenched Ignore (apart from trivial renormalization effects) internal quark loops Gauge field conf. generated via pure gauge Partially quenched Gauge field conf. generated at some sea quark mass values Valance quark mass NOT equal to sea quark mass Unquenched Just don t quench! ti  tM3   + ,Unquenched conf.s on the market (incomplete)MILC conf.s: Symanzik improved gauge (2+1) flavor improved staggered (AsqTad) CP-PACS/JLQCD conf.s: RG improved gauge (2+1) flavor Clover quark RBC & UKQCD conf.s: DBW2 improved gauge 2 flavor domain wall fermion ZAZZ,ZZ1Z A,1 > 1.$Running parameters  Comparisons  ,!Finite densityReweighting Taylor expansion Canonical ensemble See: Lattice QCD at Finite Density Christian Schmidt PoS (LAT2006) 021 hep-lat/0610116\0Z\ZW> M!0XiA0What about heavy quarksMass heavy, ma not much less than 1 Need improved action Better use anisotropic lattice Most difficult is heavy+light system Maybe DWF/overlap will help?, ED J-"Fat resonancesE5!0GS6!0U^7!0`i8!0ku9!0w:!0;!0<!0=!0>!0?!0@!0!0jv!0x!0!0#.!009!0!0$%Finite densityPhase structure of lattice QCD with Wilson and Neuberger quarks at finite temperature and density Xiang-Qian Luo, He-Sheng Chen, Xiao-Lu Yu PoS LAT2005 (2005) 151, hep-lat/0510102 Phase diagram of QCD at finite temperature and chemical potential from lattice simulations with dynamical Wilson quarks He-Sheng Chen, Xiang-Qian Luo Phys.Rev. D72 (2005) 034504 hep-lat/0411023 Chiral condensate of lattice QCD with massless quarks from the probability distribution function method Xiang-Qian Luo Phys.Rev. D69 (2004) 076012 hep-lat/0409032 Tricritical point of lattice QCD with Wilson quarks at finite temperature and density Xiang-Qian Luo Phys.Rev. D70 (2004) 091504, hep-lat/0405019 Hamiltonian lattice quantum chromodynamics at finite density with Wilson fermions Yi-Zhong Fang, Xiang-Qian Luo Phys.Rev. D69 (2004) 114501 hep-lat/0210031 Responses of quark condensates to the chemical potential O. Miyamura, S. Choe, Y. Liu, T. Takaishi, A. Nakamura Phys.Rev. D66 (2002) 077502, hep-lat/0204013 Screening mass responses to the chemical potential at finite temperature S. Choe, Ph. de Forcrand, M. Garca Prez, S. Hioki, Y. Liu, H. Matsufuru, O. Miyamura, A. Nakamura, I.-O. Stamatescu, T. Takaishi, T. Umeda, Nucl.Phys.Proc.Suppl. 106 (2002) 462*.v.d/o-96Xb . :. KK(g w    !0bp!0r!0!0-:!0<J!0!0r!0!0!0!0!0!0!0!029!0;J!0L[!0]e!0gm!0o{!0}!0!0!0!0&CharmQuenched charmonium spectrum S. Choe, Ph. de Forcrand, M. Garcia Perez, Y. Liu, A. Nakamura, I.-O. Stematescu, T. Takaishi, T. Umeda JHEP 0308 (2003) 022 hep-lat/0307004 Static Quark Potential and the Renormalized Anisotropy on Tadpole Improved Anisotropic Lattices Wei Liu, Ying Chen, Ming Gong, Xin Li, Chuan Liu, Guozhan Meng Mod.Phys.Lett. A21 (2006) 2313 hep-lat/0603015 Gluonic excitation of non-exotic hybrid charmonium from lattice QCD Xiang-Qian Luo, Yan Liu Phys.Rev. D74 (2006) 034502; Erratum-ibid. D74 (2006) 039902 hep-lat/0512044 Estimate of the charmed 0-- hybrid meson spectrum from quenched lattice QCD Yan Liu, Xiang-Qian Luo Phys.Rev. D73 (2006) 014516 hep-lat/0511015 Charmonium Spectrum from Quenched QCD with Overlap Fermions S. Tamhankar, A. Alexandru, Y. Chen, S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Lett. 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D65 (2002) 054507 hep-lat/0108020 HE  $  L  i .   t , B  ~ ,   U - I  Y / [  @ ,  F >     m         e       "   x     & ;    $&!0FM'!0OU(!0W^)!0`iN!0O!0P!0Q!0R!0S!0T!0U!0'V!0)6b!0c!0 d!0 e!0f!0 )g!0+4h!06>i!0@Ij!0KWk!0Yel!0m!0n!0o!0p!0 q!0r!0!s!0#+t!0-6u!08Dv!0FR!0!0!0!0!0!0!0!0!0fp!0r{!0}!0!0!0!0!0!0JS!0U^!0`j!0lt!0v~!0(Hadron-hadron scattering$ Two Particle States in a Box and the $s$-Matrix in Multi-Channel Scattering Chuan Liu, Xu Feng, Song He Int.J.Mod.Phys. A21 (2006) 847 hep-lat/0508022 Two Particle States and the $S$-matrix Elements in Multi-channel Scattering Song He, Xu Feng, Chuan Liu JHEP 0507 (2005) 011 hep-lat/0504019 I=2 Pion scattering length with improved actions on anisotropic lattices Xining Du, Guangwei Meng, Chuan Miao, Chuan Liu Int.J.Mod.Phys. A19 (2004) 5609 hep-lat/0404017 Two Particle States in an Asymmetric Box and the Elastic Scattering Phases Xu Feng, Xin Li, Chuan Liu Phys.Rev. 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F^  'A!0LUB!0W^C!0`g_!0`!0a!0!0ox!0z!0!0!0"!0$*!0,5!0!0!0!0!0,2!04=!0!0!0!0!0!0!0!0 Q*Nck(WۏLv]\O "+ Charmonium spectrum ( excited states, hybrids, etc.) Pion-pion scattering phase shift Lattice QCD at finite temperature and finite density Massive DWF applied to charmed hadrons E@ *u2'Charmonia spectra  lMotivation A series of heavy meson states of open-charm and closed-charm have been observed recently. Y(4260) (likely a 1--,hybrid charmonium?) X(3872) (most likely 1++, but refuses to fit into the 2P state predictions of non-relativistic quark models ). Many model-dependent theoretical interpretation of the newly observed meson states. ZbZ G C uCG3GVCGaC$ 5(Charmonia spectra  6)X(3872)?;*(Summary to the charmonium spectrum study))"$ xWith SEB, the masses of the excited states can be reliably derived from charmonium two-point functions. The masses of 2S charmonium states agrees well with experimental data. The masses of 2P charmonium states obtained in this work are 3.798( 70), 3.827(50), and 3.799(60) for 0++, 1++ and 1+- states, respectively. Given 1++ for X(3872), 2P(1++) is consistent with X(3872) in mass. Masses of hybrid charmonia with exotic quantum numbers can be derived reliably. Howver for hybrid charmonia with non-exotic quantum numbers, it still a tough job. In particular, we have not observed a clear hybrid states with mass around 4260 MeV.y " CGGGGG GGGGGGCGCGGH ' >  6 <+ Pion-Pion Scattering Phase Shift!!$The study of hadron-hadron scattering is helpful for understanding the low-energy structure of QCD. Luscher s formula relates the pion-pion phase shift in the continuum to the energy of two-pion system in a finite cubic box, ,Zt J3- {Dnv`Q"/  *gegяg v{Dn "+ Supercomputing Center of CAS (SCCAS) A 100 Tflops new computer is planned and expected to be available in 2008. Shanghai supercomputer Center (SSC) A 100 Tflops new computer is expected to be available in 2008.&N(@E EA GGACG(EEC(A GG2C,,p4@/&Four things needed& ppmm6=,  >-Summary & outlook 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H@`Y,5 HH  ! "0     #  #$ $/)56R$(v?pzM'}q]BR$7M7vl. ]BR$b8"YeNʄmBR$ A2sN̋kcB2$6~ {`fGB2$ς(&\%y$B2$ܖ'[^`EXBBb$ zH{Bb$_u I{eNBR$ŜSug4.x&RD#kB2$\{tWmKT:[RB2$27{U̫:~ƱwB2$4 ;>i=Bb$Ц4~9us*.J B2$.AxI᭡R` Bb$J]d !ngh Bb$vkTF h! B2$e JH#vy$m BR$Μ߂O& aQyxB2$"mgy@E1_$zBR$? ^甆U oJq{B 0AAP3f3@p!"\ʚ;ʚ;g4NdNdv 0p2ppp@ <4dddd` 0,5 <4!d!d 0,0___PPT10 ppN___PPT90(*? %}#`_WTMRYec"6  $ "Back to physics & ?6vMRb_RT bNvNR яt^$(>%$2#Variants of lattice fermionsyWilson fermion Improved Wilson Staggered (Kogut-Susskind) fermion Improved Staggered Domain wall fermion Overlap fermion x#% # # l   Chiral fermions on the latticeChiral extrapolation (practical problem) All lattice simulations (quenched or unquenched) are performed at a quark mass value higher than that of physical u&d quarks. All lattice QCD calculations involving light quarks need chiral extrapolation Chiral fermions (more fundamental problem) How to put chiral fermions on the lattice How to define chiral gauge theory non-perturbatively, etc.j)+e)+f3ef3l0' Quenched vs. unquenched0,Quenched Ignore (apart from trivial renormalization effects) internal quark loops Gauge field conf. generated via pure gauge Partially quenched Gauge field conf. generated at some sea quark mass values Valance quark mass NOT equal to sea quark mass Unquenched Just don t quench! ti  tM3   + ,Unquenched conf.s on the market (incomplete)MILC conf.s: Symanzik improved gauge (2+1) flavor improved staggered (AsqTad) CP-PACS/JLQCD conf.s: RG improved gauge (2+1) flavor Clover quark RBC & UKQCD conf.s: DBW2 improved gauge 2 flavor domain wall fermion ZAZZ,ZZ1Z A,1 > 1.$Running parameters  Comparisons  ,!Finite densityReweighting Taylor expansion Canonical ensemble See: Lattice QCD at Finite Density Christian Schmidt PoS (LAT2006) 021 hep-lat/0610116\0Z\ZW> M!0XiA0What about heavy quarksMass heavy, ma not much less than 1 Need improved action Better use anisotropic lattice Most difficult is heavy+light system Maybe DWF/overlap will help?, ED J-"Fat resonancesE5!0GS6!0U^7!0`i8!0ku9!0w:!0;!0<!0=!0>!0?!0@!0!0jv!0x!0!0#.!009!0!0$%Finite densityPhase structure of lattice QCD with Wilson and Neuberger quarks at finite temperature and density Xiang-Qian Luo, He-Sheng Chen, Xiao-Lu Yu PoS LAT2005 (2005) 151, hep-lat/0510102 Phase diagram of QCD at finite temperature and chemical potential from lattice simulations with dynamical Wilson quarks He-Sheng Chen, Xiang-Qian Luo Phys.Rev. D72 (2005) 034504 hep-lat/0411023 Chiral condensate of lattice QCD with massless quarks from the probability distribution function method Xiang-Qian Luo Phys.Rev. D69 (2004) 076012 hep-lat/0409032 Tricritical point of lattice QCD with Wilson quarks at finite temperature and density Xiang-Qian Luo Phys.Rev. D70 (2004) 091504, hep-lat/0405019 Hamiltonian lattice quantum chromodynamics at finite density with Wilson fermions Yi-Zhong Fang, Xiang-Qian Luo Phys.Rev. D69 (2004) 114501 hep-lat/0210031 Responses of quark condensates to the chemical potential O. Miyamura, S. Choe, Y. Liu, T. Takaishi, A. Nakamura Phys.Rev. D66 (2002) 077502, hep-lat/0204013 Screening mass responses to the chemical potential at finite temperature S. Choe, Ph. de Forcrand, M. Garca Prez, S. Hioki, Y. Liu, H. Matsufuru, O. Miyamura, A. Nakamura, I.-O. Stamatescu, T. Takaishi, T. Umeda, Nucl.Phys.Proc.Suppl. 106 (2002) 462*.v.d/o-96Xb . :. KK(g w    !0bp!0r!0!0-:!0<J!0!0r!0!0!0!0!0!0!0!029!0;J!0L[!0]e!0gm!0o{!0}!0!0!0!0&CharmQuenched charmonium spectrum S. Choe, Ph. de Forcrand, M. Garcia Perez, Y. Liu, A. Nakamura, I.-O. Stematescu, T. Takaishi, T. Umeda JHEP 0308 (2003) 022 hep-lat/0307004 Static Quark Potential and the Renormalized Anisotropy on Tadpole Improved Anisotropic Lattices Wei Liu, Ying Chen, Ming Gong, Xin Li, Chuan Liu, Guozhan Meng Mod.Phys.Lett. A21 (2006) 2313 hep-lat/0603015 Gluonic excitation of non-exotic hybrid charmonium from lattice QCD Xiang-Qian Luo, Yan Liu Phys.Rev. D74 (2006) 034502; Erratum-ibid. D74 (2006) 039902 hep-lat/0512044 Estimate of the charmed 0-- hybrid meson spectrum from quenched lattice QCD Yan Liu, Xiang-Qian Luo Phys.Rev. D73 (2006) 014516 hep-lat/0511015 Charmonium Spectrum from Quenched QCD with Overlap Fermions S. Tamhankar, A. Alexandru, Y. Chen, S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Lett. B638 (2006) 55 hep-lat/0507027Pg1[>c;p        #! . 2       !0$!0&5 !07F!!0HN"!0P[#!0]m$!0oz%!0|*!0 +!0,!0'-!0)/.!01:/!0<H0!01!02!0ov3!0x!0!0 !0 !0!0 )!0+5!07?!0AI!0KT!0V`*Charm & others spectrum Quenched Charmed Meson Spectra using Tadpole Improved Quark Action on Anisotropic Lattices Liuming Liu, Shiquan Su, Xin Li, Chuan Liu Chin.Phys.Lett. 22 (2005) 2198 hep-lat/0505006 A Numerical Study of Improved Quark Actions on Anisotropic Lattices Shiquan Su, Liuming Liu, Xin Li, Chuan Liu Int.J.Mod.Phys. A21 (2006) 1015, hep-lat/0412034 A study of pentaquarks on the lattice with overlap fermions N. Mathur, F.X. Lee, A. Alexandru, C. Bennhold, Y. Chen, S.J. Dong, T. Draper, I. Horvath, K.F. Liu, S. Tamhankar, J.B. Zhang Phys.Rev. D70 (2004) 074508, hep-ph/0406196 Roper Resonance and S_{11}(1535) from Lattice QCD N. Mathur, Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Lett. B605 (2005) 137 hep-ph/0306199 PZIC*3;~-1T,[ f > &      `   !W!0\gX!0isY!0u{Z!0}w!0x!0y!0z!0%{!0|!0}!0~!0!0!0!0!0!0!0!0!0qz!0|!0!0!0!0!0!0'Domain wall/overlapMassive Domain Wall Fermions on Four-dimensional Anisotropic Lattices Xu Feng, Xin Li, Wei Liu, Chuan Liu JHEP 0608 (2006) 060 Nonperturbative renormalization of composite operators with overlap fermions J.B. Zhang, N. Mathur, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, D.B.Leinweber, K.F. Liu, A.G. Williams Phys.Rev. D72 (2005) 114509 hep-lat/0507022 The Negativity of the Overlap-Based Topological Charge Density Correlator in Pure-Glue QCD and the Non-Integrable Nature of its Contact Part I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B617 (2005) 49 hep-lat/0504005 Inherently Global Nature of Topological Charge Fluctuations in QCD I. Horvath, A. Alexandru, J.B. Zhang, Y. Chen, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, S. Tamhankar, H.B. Thacker Phys.Lett. B612 (2005) 21 hep-lat/0501025 Chiral Logs in Quenched QCD Y. Chen, S.J. Dong, T. Draper, I. Horvth, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Rev. D70 (2004) 034502 hep-lat/0304005 Low-Dimensional Long-Range Topological Charge Structure in the QCD Vacuum I. Horvath, S.J. Dong, T. Draper, F.X. Lee, K.F. Liu, N. Mathur, H.B. Thacker, J.B. Zhang Phys.Rev. D68 (2003) 114505 hep-lat/0302009 Chiral Properties of Pseudoscalar Mesons on a Quenched $20^4$ Lattice with Overlap Fermions S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, J.B. Zhang Phys.Rev. D65 (2002) 054507 hep-lat/0108020 HE  $  L  i .   t , B  ~ ,   U - I  Y / [  @ ,  F >     m         e       "   x     & ;    $&!0FM'!0OU(!0W^)!0`iN!0O!0P!0Q!0R!0S!0T!0U!0'V!0)6b!0c!0 d!0 e!0f!0 )g!0+4h!06>i!0@Ij!0KWk!0Yel!0m!0n!0o!0p!0 q!0r!0!s!0#+t!0-6u!08Dv!0FR!0!0!0!0!0!0!0!0!0fp!0r{!0}!0!0!0!0!0!0JS!0U^!0`j!0lt!0v~!0(Hadron-hadron scattering$ Two Particle States in a Box and the $s$-Matrix in Multi-Channel Scattering Chuan Liu, Xu Feng, Song He Int.J.Mod.Phys. A21 (2006) 847 hep-lat/0508022 Two Particle States and the $S$-matrix Elements in Multi-channel Scattering Song He, Xu Feng, Chuan Liu JHEP 0507 (2005) 011 hep-lat/0504019 I=2 Pion scattering length with improved actions on anisotropic lattices Xining Du, Guangwei Meng, Chuan Miao, Chuan Liu Int.J.Mod.Phys. A19 (2004) 5609 hep-lat/0404017 Two Particle States in an Asymmetric Box and the Elastic Scattering Phases Xu Feng, Xin Li, Chuan Liu Phys.Rev. D70 (2004) 014505 hep-lat/0404001 Lattice study on kaon pion scattering length in the $I=3/2$ channel Chuan Miao, Xining Du, Guangwei Meng, Chuan Liu Phys.Lett. B595 (2004) 400 hep-lat/0403028 Two Particle States in an Asymmetric Box Xin Li, Chuan Liu Phys.Lett. B587 (2004) 100 hep-lat/0311035 Lattice study on kaon nucleon scattering length in the I=1 channel Guangwei Meng, Chuan Miao, Xining Du, Chuan Liu Int.J.Mod.Phys. A19 (2004) 4401 hep-lat/0309048 Calculating the I=2 Pion Scattering Length Using Tadpole Improved Clover Wilson Action on Coarse Anisotropic Lattices Chuan Liu, Junhua Zhang, Ying Chen, J.P. Ma Nucl.Phys. B624 (2002) 360 hep-lat/0109020 lPK1K'H/2J.C/-(-B/2u+-BL } +A } ?* L 4. F^  'A!0LUB!0W^C!0`g_!0`!0a!0!0ox!0z!0!0!0"!0$*!0,5!0!0!0!0!0,2!04=!0!0!0!0!0!0!0!0 Q*Nck(WۏLv]\O "+ Charmonium spectrum ( excited states, hybrids, etc.) Pion-pion scattering phase shift Lattice QCD at finite temperature and finite density Massive DWF applied to charmed hadrons E@ *u2'Charmonia spectra  lMotivation A series of heavy meson states of open-charm and closed-charm have been observed recently. Y(4260) (likely a 1--,hybrid charmonium?) X(3872) (most likely 1++, but refuses to fit into the 2P state predictions of non-relativistic quark models ). Many model-dependent theoretical interpretation of the newly observed meson states. ZbZ G C uCG3GVCGaC$ 5(Charmonia spectra  6)X(3872)?;*(Summary to the charmonium spectrum study))"$ xWith SEB, the masses of the excited states can be reliably derived from charmonium two-point functions. The masses of 2S charmonium states agrees well with experimental data. The masses of 2P charmonium states obtained in this work are 3.798( 70), 3.827(50), and 3.799(60) for 0++, 1++ and 1+- states, respectively. Given 1++ for X(3872), 2P(1++) is consistent with X(3872) in mass. Masses of hybrid charmonia with exotic quantum numbers can be derived reliably. Howver for hybrid charmonia with non-exotic quantum numbers, it still a tough job. In particular, we have not observed a clear hybrid states with mass around 4260 MeV.y " CGGGGG GGGGGGCGCGGH ' >  6 <+ Pion-Pion Scattering Phase Shift!!$The study of hadron-hadron scattering is helpful for understanding the low-energy structure of QCD. Luscher s formula relates the pion-pion phase shift in the continuum to the energy of two-pion system in a finite cubic box, ,Zt J                          ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { | }  3- {Dnv`Q"/  *gegяg v{Dn "+ Supercomputing Center of CAS (SCCAS) A 100 Tflops new computer is planned and expected to be available in 2008. Shanghai supercomputer Center (SSC) A 100 Tflops new computer is expected to be available in 2008.&N(@E EA GGACG(EEC(A GG2C,,p4@/&Four things needed& ppmm6=,  >-Summary & outlook 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"0     #  #$ $/)56R$(v?pzM'}q]BR$7M7vl. ]BR$b8"YeNʄmBR$ A2sN̋kcB2$6~ {`fGB2$ς(&\%y$B2$ܖ'[^`EXBBb$ zH{Bb$_u I{eNBR$ŜSug4.x&RD#kB2$\{tWmKT:[RB2$27{U̫:~ƱwB2$4 ;>i=Bb$Ц4~9us*.J B2$.AxI᭡R` Bb$J]d !ngh Bb$vkTF h! B2$e JH#vy$m BR$Μ߂O& aQyxB2$"mgy@E1_$zBR$? ^甆U oJq{B 0AAP3f3@p!"\ʚ;ʚ;g4NdNdv 0p2ppp@ <4dddd` 0,5 <4!d!d 0,0___PPT10 ppN___PPT90(*? %}#`_WTMRYec"6  $ "Back to physics & ?6vMRb_RT bNvNR яt^$(>%$2#Variants of lattice fermionsyWilson fermion Improved Wilson Staggered (Kogut-Susskind) fermion Improved Staggered Domain wall fermion Overlap fermion x#% # # l   Chiral fermions on the latticeChiral extrapolation (practical problem) All lattice simulations (quenched or unquenched) are performed at a quark mass value higher than that of physical u&d quarks. All lattice QCD calculations involving light quarks need chiral extrapolation Chiral fermions (more fundamental problem) How to put chiral fermions on the lattice How to define chiral gauge theory non-perturbatively, etc.j)+e)+f3ef3l0' Quenched vs. unquenched0,Quenched Ignore (apart from trivial renormalization effects) internal quark loops Gauge field conf. generated via pure gauge Partially quenched Gauge field conf. generated at some sea quark mass values Valance quark mass NOT equal to sea quark mass Unquenched Just don t quench! ti  tM3   + ,Unquenched conf.s on the market (incomplete)MILC conf.s: Symanzik improved gauge (2+1) flavor improved staggered (AsqTad) CP-PACS/JLQCD conf.s: RG improved gauge (2+1) flavor Clover quark RBC & UKQCD conf.s: DBW2 improved gauge 2 flavor domain wall fermion ZAZZ,ZZ1Z A,1 > 1.$Running parameters  Comparisons  ,!Finite densityReweighting Taylor expansion Canonical ensemble See: Lattice QCD at Finite Density Christian Schmidt PoS (LAT2006) 021 hep-lat/0610116\0Z\ZW> M!0XiA0What about heavy quarksMass heavy, ma not much less than 1 Need improved action Better use anisotropic lattice Most difficult is heavy+light system Maybe DWF/overlap will help?, ED J-"Fat resonancesE5!0GS6!0U^7!0`i8!0ku9!0w:!0;!0<!0=!0>!0?!0@!0!0jv!0x!0!0#.!009!0!0$%Finite densityPhase structure of lattice QCD with Wilson and Neuberger quarks at finite temperature and density Xiang-Qian Luo, He-Sheng Chen, Xiao-Lu Yu PoS LAT2005 (2005) 151, hep-lat/0510102 Phase diagram of QCD at finite temperature and chemical potential from lattice simulations with dynamical Wilson quarks He-Sheng Chen, Xiang-Qian Luo Phys.Rev. D72 (2005) 034504 hep-lat/0411023 Chiral condensate of lattice QCD with massless quarks from the probability distribution function method Xiang-Qian Luo Phys.Rev. D69 (2004) 076012 hep-lat/0409032 Tricritical point of lattice QCD with Wilson quarks at finite temperature and density Xiang-Qian Luo Phys.Rev. D70 (2004) 091504, hep-lat/0405019 Hamiltonian lattice quantum chromodynamics at finite density with Wilson fermions Yi-Zhong Fang, Xiang-Qian Luo Phys.Rev. D69 (2004) 114501 hep-lat/0210031 Responses of quark condensates to the chemical potential O. Miyamura, S. Choe, Y. Liu, T. Takaishi, A. Nakamura Phys.Rev. D66 (2002) 077502, hep-lat/0204013 Screening mass responses to the chemical potential at finite temperature S. Choe, Ph. de Forcrand, M. Garca Prez, S. Hioki, Y. Liu, H. Matsufuru, O. Miyamura, A. Nakamura, I.-O. Stamatescu, T. Takaishi, T. Umeda, Nucl.Phys.Proc.Suppl. 106 (2002) 462*.v.d/o-96Xb . :. KK(g w    !0bp!0r!0!0-:!0<J!0!0r!0!0!0!0!0!0!0!029!0;J!0L[!0]e!0gm!0o{!0}!0!0!0!0&CharmQuenched charmonium spectrum S. Choe, Ph. de Forcrand, M. Garcia Perez, Y. Liu, A. Nakamura, I.-O. Stematescu, T. Takaishi, T. Umeda JHEP 0308 (2003) 022 hep-lat/0307004 Static Quark Potential and the Renormalized Anisotropy on Tadpole Improved Anisotropic Lattices Wei Liu, Ying Chen, Ming Gong, Xin Li, Chuan Liu, Guozhan Meng Mod.Phys.Lett. A21 (2006) 2313 hep-lat/0603015 Gluonic excitation of non-exotic hybrid charmonium from lattice QCD Xiang-Qian Luo, Yan Liu Phys.Rev. D74 (2006) 034502; Erratum-ibid. D74 (2006) 039902 hep-lat/0512044 Estimate of the charmed 0-- hybrid meson spectrum from quenched lattice QCD Yan Liu, Xiang-Qian Luo Phys.Rev. D73 (2006) 014516 hep-lat/0511015 Charmonium Spectrum from Quenched QCD with Overlap Fermions S. Tamhankar, A. Alexandru, Y. Chen, S.J. Dong, T. Draper, I. Horvath, F.X. Lee, K.F. Liu, N. Mathur, J.B. Zhang Phys.Lett. 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D65 (2002) 054507 hep-lat/0108020 HE  $  L  i .   t , B  ~ ,   U - I  Y / [  @ ,  F >     m         e       "   x     & ;    $&!0FM'!0OU(!0W^)!0`iN!0O!0P!0Q!0R!0S!0T!0U!0'V!0)6b!0c!0 d!0 e!0f!0 )g!0+4h!06>i!0@Ij!0KWk!0Yel!0m!0n!0o!0p!0 q!0r!0!s!0#+t!0-6u!08Dv!0FR!0!0!0!0!0!0!0!0!0fp!0r{!0}!0!0!0!0!0!0JS!0U^!0`j!0lt!0v~!0(Hadron-hadron scattering$ Two Particle States in a Box and the $s$-Matrix in Multi-Channel Scattering Chuan Liu, Xu Feng, Song He Int.J.Mod.Phys. A21 (2006) 847 hep-lat/0508022 Two Particle States and the $S$-matrix Elements in Multi-channel Scattering Song He, Xu Feng, Chuan Liu JHEP 0507 (2005) 011 hep-lat/0504019 I=2 Pion scattering length with improved actions on anisotropic lattices Xining Du, Guangwei Meng, Chuan Miao, Chuan Liu Int.J.Mod.Phys. A19 (2004) 5609 hep-lat/0404017 Two Particle States in an Asymmetric Box and the Elastic Scattering Phases Xu Feng, Xin Li, Chuan Liu Phys.Rev. D70 (2004) 014505 hep-lat/0404001 Lattice study on kaon pion scattering length in the $I=3/2$ channel Chuan Miao, Xining Du, Guangwei Meng, Chuan Liu Phys.Lett. B595 (2004) 400 hep-lat/0403028 Two Particle States in an Asymmetric Box Xin Li, Chuan Liu Phys.Lett. B587 (2004) 100 hep-lat/0311035 Lattice study on kaon nucleon scattering length in the I=1 channel Guangwei Meng, Chuan Miao, Xining Du, Chuan Liu Int.J.Mod.Phys. A19 (2004) 4401 hep-lat/0309048 Calculating the I=2 Pion Scattering Length Using Tadpole Improved Clover Wilson Action on Coarse Anisotropic Lattices Chuan Liu, Junhua Zhang, Ying Chen, J.P. Ma Nucl.Phys. B624 (2002) 360 hep-lat/0109020 lPK1K'H/2J.C/-(-B/2u+-BL } +A } ?* L 4. F^  'A!0LUB!0W^C!0`g_!0`!0a!0!0ox!0z!0!0!0"!0 $*!0,5!0!0!0!0!0,2!04=!0!0!0!0!0!0!0!0 Q*Nck(WۏLv]\O "+ Charmonium spectrum ( excited states, hybrids, etc.) Pion-pion scattering phase shift Lattice QCD at finite temperature and finite density Massive DWF applied to charmed hadrons E@ *u2'Charmonia spectra  lMotivation A series of heavy meson states of open-charm and closed-charm have been observed recently. Y(4260) (likely a 1--,hybrid charmonium?) X(3872) (most likely 1++, but refuses to fit into the 2P state predictions of non-relativistic quark models ). Many model-dependent theoretical interpretation of the newly observed meson states. ZbZ G C uCG3GVCGaC$ 5(Charmonia spectra  6)X(3872)?;*(Summary to the charmonium spectrum study))"$ xWith SEB, the masses of the excited states can be reliably derived from charmonium two-point functions. The masses of 2S charmonium states agrees well with experimental data. The masses of 2P charmonium states obtained in this work are 3.798( 70), 3.827(50), and 3.799(60) for 0++, 1++ and 1+- states, respectively. Given 1++ for X(3872), 2P(1++) is consistent with X(3872) in mass. Masses of hybrid charmonia with exotic quantum numbers can be derived reliably. Howver for hybrid charmonia with non-exotic quantum numbers, it still a tough job. In particular, we have not observed a clear hybrid states with mass around 4260 MeV.y " CGGGGG GGGGGGCGCGGH ' >  6 <+ Pion-Pion Scattering Phase Shift!!$The study of hadron-hadron scattering is helpful for understanding the low-energy structure of QCD. Luscher s formula relates the pion-pion phase shift in the continuum to the energy of two-pion system in a finite cubic box, ,Zt J3- {Dnv`Q"/  *gegяg v{Dn "+ Supercomputing Center of CAS (SCCAS) A 100 Tflops new computer is planned and expected to be available in 2008. Shanghai supercomputer Center (SSC) A 100 Tflops new computer is expected to be available in 2008.&N(@E EA GGACG(EEC(A GG2C,,p4@/&Four things needed& ppmm6=,  >-Summary & outlook  ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { | }                            ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z | } ~                            ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { } ~  @                           ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = A B C D E \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z | } ~   _{ ΢û _o(u7b