Publications by authors named "P A Kovtun"

We investigate the effects of nonlinear stochastic interactions on hydrodynamic response functions. The interactions are parametrized by "stochastic transport coefficients" that are invisible in the classical constitutive relations, but nonetheless affect the late time hydrodynamic correlations. We present a classification scheme for such coefficients that applies beyond the naive stochastic hydrodynamics.

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Article Synopsis
  • Hydrodynamic excitations in fluids, like sound and shear modes, feature gapless dispersion relations and can be described using power series in spatial momenta.
  • The study examines the convergence and analytic behavior of these series by analyzing the spectral curve in complex frequency and momentum space.
  • For strongly coupled N=4 supersymmetric Yang-Mills plasma, findings show that the derivative expansions possess finite radii of convergence, with level crossings in the quasinormal spectrum affecting the converging nature of the series.
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This article is concerned with the management of the disputable situations arising in the course of establishment of the kinship based on the analysis of autosomal STR loci. It is proposed to enhance the accuracy of determining thekinsip relations in the parent-child pairs (in the absence of one of the parents) by using additional sets of genetic markers localized for example on sex chromosomes, mitochondrial DNA (mtDNA) and bi-allele markers.

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We present a generating functional which describes the equilibrium thermodynamic response of a relativistic system to external sources. A variational principle gives rise to constraints on the response parameters of relativistic hydrodynamics without making use of an entropy current. Our method reproduces and extends results available in the literature.

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We describe black holes in d+3 dimensions, whose thermodynamic properties correspond to those of a scale-invariant nonrelativistic (d+1)-dimensional quantum system with a dynamical exponent z=2. The gravitational model involves a massive Abelian vector field and a scalar field, in addition to the metric. The energy per particle in the dual theory is |micro|d/(d+2) at any temperature (micro is the chemical potential).

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