With Y. Seo, J.P. Shock, D. Zoakos(0911.xxxx) CY.Park, KH. Jo, BH Lee( 0909.3914 )

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Presentation transcript:

With Y. Seo, J.P. Shock, D. Zoakos(0911.xxxx) CY.Park, KH. Jo, BH Lee( )

 A good way summarizing the effect of the interaction.  Brown and Rho: m* goes lower.  Based on tendency near chiral restoration.  C14 and other remarkable applications.   Yet. No observable support.  Lattice calculation with density is still difficult.  So, need new idea HIM-WCU 2

HIM-WCU

 Gluon dynamics is replaced by AdS5.  Flavor dyn. By space filling branes.  Meson=fluctuation of branes HIM-WCU 4

Global symmetry Boundary AdS/CFT gauge symmetry Bulk Local charge HIM-WCU 5

 Q=given baryon charge, q=parameter of RN BH  relation of q & Q? HIM-WCU 6

HIM-WCU 7 Chamblin et.al hep-th/ : with Q asR charge Here It is consequence of the back reaction and Q=baryon charge Remark: this is for deconfined phase.

 Dual to MIT bag-Model  In/Out is switched in ads/cft  Cut off r >r_m  Use z=1/r HIM-WCU 8

HIM-WCU 9 Z. Fodor, S.D. Katz Z. FodorS.D. Katz (hep-lat/ )

 With back reaction v.s Without HIM-WCU 1010 Main change is attributed to the def. change of T.

HIM-WCU 1111

HIM-WCU 1212 Decay constants

HIM-WCU 1313

HIM-WCU 1414 

HIM-WCU 1515

HIM-WCU 1616

HIM-WCU 1717

HIM-WCU 1818

HIM-WCU 1919 Pion mass rho mass BR-scaling is not there in bottom up approach. Caveat: coupling to the metric fluctuation is not included.

 Matter with probe brane  HIM-WCU 2020

HIM-WCU 2121 Black D3 quark

HIM-WCU 2222 How mesons behave on this configuration?

HIM-WCU 2323 Gubser’s background Non supersymetric extension of D3-D(-1) bound system Supersymmetry and chiral symmetry is broken r 0 is proportional to the gluon condensation in gauge theory This geometry support confining phase

 Theoretical equipments are actions and eq. of M  How D-branes vibrate : DBI HIM-WCU 2424

We consider D7 brane as a probe brane where the other end point of fundamental strings are attached  End point can be regarded as point source on D7 brane HIM-WCU 2525  Induced metric on D7 brane  DBI action

HIM-WCU 2626  Equation of motion for  Legendre transformed Hamiltonian

HIM-WCU 27

HIM-WCU 2828

 For dense matter we need D5.  Add baryon vertices in uniform fashion along D3 direction (spacial direction). Remark: For single or non-uniform density distribution It is difficult HIM-WCU 2929

HIM-WCU 3030  Baryons : D5 brane wrapped on an S 5 on which N c F1’s terminate  The background 5-form field strength can couple to the world volume U(1) gauge field via Chern-Simons term  DBI action for single D5 brane with Nc F1’s  Induced metric on D5 brane

ν Nc F1’s are attached at south pole and (1- ν)Nc F1’s at north pole HIM-WCU 3131  Dimensionless Displacement  Equation of motion and solution  Legendre transformed Hamiltonian

HIM-WCU 3232  D5 brane solution  Force at cusp D4/D6(D3/D5) YS, S Sin, JHEP 0804:010, 2008

HIM-WCU 3333  Total configuration(Baryon D5 + F1’s +probe D7) can be stationary if there is force balance condition  Force balance condition

HIM-WCU 3434

HIM-WCU 3535

HIM-WCU 3636

HIM-WCU 3737  Deformation of D-brane Deformation of D5 braneBaryon mass Deformation of D7 braneBaryon-baryon interaction  Density dependence of baryon mass mq = 1.5 mq = 1 mq =0 D4/D6(D3/D5) YS, S Sin, JHEP 0804:010, 2008

HIM-WCU 3838 Asymptotic behavior of D7 brane Chiral condensation

 Scalar fluctuation HIM-WCU 3939 Second order Lagranian with quardratic terms for fluctuation Equation of motion for fluctuation

 Effective potential HIM-WCU 4040

 By using shooting method, we can calculate mass spectrum of fluctuation, which is meson.  For large enough quark mass, meson mass decreases!  In such case BR-scaling exist HIM-WCU 4141

HIM-WCU 4242

 BR scaling is possible for some model for appreciable quark mass, while it is not there in some of the model.  Remark: So are we are still in pion mode. Vector mode will be reported in future. (Rho Seo SJS) HIM-WCU 4343

 Here, we studied Density dependences.  Following objects are calculable in hqcd:  0.Phase diagram (not critical point/crossover).  1. equation of state.  2. all Thermodnamic quantities.  3. condensations (chiral, gluon, meson … )  4. susceptiblities. compressibility  5. spectral functions.  6. Symmetry energies.  7. Differnet models and Different modes.  Etc …… HIM-WCU 4444