activity
20132019
most citedRelativistic quantum transport coefficients for second-order viscous hydrodynamics

58 citations · 97 across the 4 of their papers we have counts for

collaborators

10 papers

hep-ph2019

Viscosity, non-conformal equation of state and sound velocity in Landau hydrodynamics

Deeptak Biswas, Kishan Deka, Amaresh Jaiswal +1

We find an analytical solution to relativistic viscous hydrodynamics for a 1+1 dimensional Landau flow profile. We consider relativistic Navier-Stokes form of the dissipative hydro…

nucl-th2019

Exact solutions and attractors of higher-order viscous fluid dynamics for Bjorken flow

Sunil Jaiswal, Chandrodoy Chattopadhyay, Amaresh Jaiswal +2

We consider causal higher order theories of relativistic viscous hydrodynamics in the limit of one-dimensional boost-invariant expansion and study the associated dynamical attracto…

hep-ph2019

First order dissipative hydrodynamics and viscous corrections to the entropy four-current from an effective covariant kinetic theory

Samapan Bhadury, Manu Kurian, Vinod Chandra +1

The first order hydrodynamic evolution equations for the shear stress tensor, the bulk viscous pressure and the charge current have been studied for a system of quarks and gluons,…

nucl-th2019

Relativistic fluid dynamics of spin-polarized systems of particles

Wojciech Florkowski, Bengt Friman, Amaresh Jaiswal +2

We review basic ingredients of the recently introduced perfect-fluid hydrodynamic equations for particles with spin one-half. For a quasi-realistic setup, first numerical solutions…

nucl-th2018

Dynamics of relativistic spin-polarized fluids

Wojciech Florkowski, Bengt Friman, Amaresh Jaiswal +2

We briefly review the foundations of a new relativistic fluid dynamics framework for polarized systems of particles with spin one half. Using this approach we numerically study the…

hep-ph2017

Relativistic hydrodynamics of particles with spin 1/2

Wojciech Florkowski, Bengt Friman, Amaresh Jaiswal +1

A new hydrodynamic framework for particles with spin 1/2, based solely on the conservation laws for charge, energy, momentum and angular momentum, is discussed.