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Wiedemann-Franz Law For Hot QCD Matter in a Color String Percolation Scenario

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arxiv 1904.06961 v2 pith:LTJFL6O4 submitted 2019-04-15 hep-ph nucl-th

classification hep-phnucl-th
keywords mattercolorconductivitythermalcoefficientscomparedcreatedelectrical
verification ladder T0 review T1 audit T2 compute T3 formal
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abstract

Transport coefficients serve as important probes in characterizing the QCD matter created in high-energy heavy-ion collisions. Thermal and electrical conductivities as transport coefficients have got special significance in studying the time evolution of the created matter. We have adopted color string percolation approach for the estimation of thermal conductivity ($\kappa$), electrical conductivity ($\sigma_{el}$) and their ratio, which is popularly known as Wiedemann-Franz law in condensed matter physics. The ratio $\kappa/\sigma_{el}T$, which is also known as Lorenz number ($\mathbb{L}$) is studied as a function of temperature and is compared with various theoretical calculations. We observe that the thermal conductivity for hot QCD medium is almost temperature independent in the present formalism and matches with the results obtained in ideal equation of state (EOS) for quark-gluon plasma with fixed coupling constant ($\alpha_s$). The obtained Lorenz number is compared with the Stefan-Boltzmann limit for an ideal gas. We observe that a hot QCD medium with color degrees of freedom behaves like a free electron gas.

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  1. On the Wiedemann-Franz law violation in Graphene and quark-gluon plasma systems

    cond-mat.str-el 2024-12 conditional novelty 4.0 of 10

    A covariant Boltzmann equation with one relaxation time yields L/L0 = (3/pi^2)(h/(k_BT))^2 for both graphene and QGP, so the Wiedemann-Franz law fails as the net carrier density approaches zero.

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