Hyun Kyu Lee Hanyang University

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Hyun Kyu Lee Hanyang University “ICGAC-13 & IK15 July 03-07, 2017, Ewha Womans Univ. Hadronic matter with emergent symmetries at high density Hyun Kyu Lee Hanyang University

I. Dense hadronic matter (DHM) Nuclei, Fe , normal nuclear density n0 = 0.16/fm3 Heavy ion collision RHIC, LHC, RIKEN, FAIR, FRIB, RAON Neutron star(NS) core Merger remnant binary neutron star merger

Phase Diagram of Quantum Chromo Dynamics(QCD)

Gravitational waves from binary merger - Mass

- Tidal deformation

Core density of neutron stars Lattimer, arXiv: 1305.3510

- Merger Remnant : n > 2 n0 Radice et al. 1612.06429

II. Equation of state of dense hadronic matter Simple extrapolation from low density nuclear matter ? Symmetry Energy Mass -Radius Deformation parameter Chen, 1506.09057

New degrees of freedom and symmetries Chiral symmetry  pions Hidden local symmetry  vector mesons as gauge bosons Scale symmetry  scalar meson Flavor SU(2) symmetry  nucleon as iso-doublet

Effective theory

Explicit symmetry breaking(chiral and scale) Trace of energy momentum tensor Trace anomaly of QCD

Relativistic mean field (nucleon ,vector mesons, and scalar) -Thermodynamic potential

-Trace of energy momentum tensor -nucleon mass is introduced scale symmetric way !

Hint: dense nuclear matter - skyrmion on the lattice: nucleon as skyrmion (toplogical soliton) in pionic lagrangian baryonic matter : skyrmion on the lattice Half skyrmion phase skyrmions  half skyrmions on lattice Goldhaber and Manton(1987); Park et al. (2003), …

2. homogeneous dilaton condensation 1. symmetry energy HKL, Park and Rho, PRC 83,025206(2011) 2. homogeneous dilaton condensation 3. inhomogeneous ‘chiral’ condensation Y. Ma et al. Phys. Rev. D 91, 096011 (2015)

B. Change of scaling law from low density to high density regime hints from walking ideas 1. topological phase change: half skyrmion phase at higher density 2. vector manifestation at high density . 3. two solar mass neutron stars  implemented in the scaling with density: two different scalings : low - and high density - nucleon and meson coupling constants - masses of nucleon and mesons

Implementation of half skyrmion into nuclear matter: equation of state using Vlow-k old BR scaling at low density new scaling at higher density tensor force strength , HKL, M. Rho Eur. Phys. J. A50, 14(2014) H. Dong, T. Kuo, HKL, R. Machleidt, M. Rho PRC 87, 054332(2013) Paeng et al. Phys. Rev. C 93, 055203 (2016)

Mass- radius and central density

Tidal deformation

Sound velocity v  1/3 c Precursor of scale symmetry restoration ?

Transition to scale symmetric phase(Dilatonic Phase) IR fixed point , Crewther and Tunstall PRD 91 034016(2015) Dilaton fixed point, Paeng et al

Discussion Equation of state of nuclear matter at high density - Interactions between nucleon and additional degree of freedoms Characteristics of EoS relevant to observables - Symmetry energy : particle ratio, proton fraction, …. - Mass, deformation parameter: gravitational waves,… Dense matter with emergent symmetries - scale symmetry, ……