1971, 424

Book

Archive for Rational Mechanics and Analysis, ISSN 0003-9527, 03/2019, Volume 231, Issue 3, pp. 1801 - 1809

Properly scaled, the relativistic Euler system for an arbitrary isentropic, causally compressible fluid is shown to formally converge, as c , to the...

MATHEMATICS, APPLIED | SYSTEMS | WAVES | MECHANICS | SINGULARITIES | Partial differential equations | Fluid dynamics | Relativity | Fluid flow | Euler-Lagrange equation | Relativistic effects | Compressible fluids | Conservation laws | Incompressible flow | Mathematical analysis | Relativism | Flow control | Hyperbolic systems | Incompressible fluids

MATHEMATICS, APPLIED | SYSTEMS | WAVES | MECHANICS | SINGULARITIES | Partial differential equations | Fluid dynamics | Relativity | Fluid flow | Euler-Lagrange equation | Relativistic effects | Compressible fluids | Conservation laws | Incompressible flow | Mathematical analysis | Relativism | Flow control | Hyperbolic systems | Incompressible fluids

Journal Article

1989, Cambridge monographs on mathematical physics., ISBN 9780521304061, xii, 336

This highly acclaimed series of monographs provides introductory accounts of specialized topics in mathematical physics for graduate students and research...

Plasma astrophysics | Magnetohydrodynamics | Relativistic fluid dynamics

Plasma astrophysics | Magnetohydrodynamics | Relativistic fluid dynamics

Book

The Astrophysical Journal Supplement Series, ISSN 0067-0049, 01/2012, Volume 198, Issue 1, pp. 7 - 31

We present a description of the adaptive mesh refinement (AMR) implementation of the PLUTO code for solving the equations of classical and special relativistic...

methods: numerical | magnetohydrodynamics (MHD) | hydrodynamics | THERMAL CONDUCTION | MAGNETIC RECONNECTION | HIGH-ORDER | GENERAL-RELATIVISTIC MAGNETOHYDRODYNAMICS | MHD SIMULATIONS | CONSTRAINED TRANSPORT | IDEAL MAGNETOHYDRODYNAMICS | UNSPLIT GODUNOV METHOD | ASTRONOMY & ASTROPHYSICS | NONUNIFORM CONVERGENCE | PIECEWISE PARABOLIC METHOD | Magnetohydrodynamics | Computational fluid dynamics | Anisotropy | Mathematical analysis | Dissipation | Infrastructure | Corners | Magnetic fields | MAGNETIC FIELDS | BENCHMARKS | ERRORS | CALCULATION METHODS | MAGNETOHYDRODYNAMICS | VISCOSITY | ANISOTROPY | RELATIVISTIC RANGE | INTERPOLATION | SOURCE TERMS | ASTROPHYSICS, COSMOLOGY AND ASTRONOMY | P CODES | ASTROPHYSICS | DAMPING

methods: numerical | magnetohydrodynamics (MHD) | hydrodynamics | THERMAL CONDUCTION | MAGNETIC RECONNECTION | HIGH-ORDER | GENERAL-RELATIVISTIC MAGNETOHYDRODYNAMICS | MHD SIMULATIONS | CONSTRAINED TRANSPORT | IDEAL MAGNETOHYDRODYNAMICS | UNSPLIT GODUNOV METHOD | ASTRONOMY & ASTROPHYSICS | NONUNIFORM CONVERGENCE | PIECEWISE PARABOLIC METHOD | Magnetohydrodynamics | Computational fluid dynamics | Anisotropy | Mathematical analysis | Dissipation | Infrastructure | Corners | Magnetic fields | MAGNETIC FIELDS | BENCHMARKS | ERRORS | CALCULATION METHODS | MAGNETOHYDRODYNAMICS | VISCOSITY | ANISOTROPY | RELATIVISTIC RANGE | INTERPOLATION | SOURCE TERMS | ASTROPHYSICS, COSMOLOGY AND ASTRONOMY | P CODES | ASTROPHYSICS | DAMPING

Journal Article

JOURNAL OF EXPERIMENTAL AND THEORETICAL PHYSICS, ISSN 1063-7761, 10/2019, Volume 129, Issue 4, pp. 607 - 617

An alternative method is proposed for solving the Landau-Khalatnikov problem of the 1D expansion stage of a hot hadron matter formed during collisions of...

PHYSICS, MULTIDISCIPLINARY

PHYSICS, MULTIDISCIPLINARY

Journal Article

Nuclear Physics, Section A, ISSN 0375-9474, 11/2017, Volume 967, Issue C, pp. 433 - 436

The (viscous) anisotropic hydrodynamic approach, especially after perturbative inclusion of all residual viscous terms, has been shown to dramatically...

Quark-gluon plasma | Anisotropic hydrodynamics | GPU | Relativistic fluid dynamics | PHYSICS, NUCLEAR | Fluid dynamics | Anisotropy | Collisions (Nuclear physics) | Physics - Nuclear Theory | NUCLEAR PHYSICS AND RADIATION PHYSICS

Quark-gluon plasma | Anisotropic hydrodynamics | GPU | Relativistic fluid dynamics | PHYSICS, NUCLEAR | Fluid dynamics | Anisotropy | Collisions (Nuclear physics) | Physics - Nuclear Theory | NUCLEAR PHYSICS AND RADIATION PHYSICS

Journal Article

Physical Review Letters, ISSN 0031-9007, 10/2010, Volume 105, Issue 16, p. 162501

We rederive the equations of motion of dissipative relativistic fluid dynamics from kinetic theory. In contrast with the derivation of Israel and Stewart,...

HEAVY-ION COLLISIONS | HYDRODYNAMICS | THERMODYNAMICS | PHYSICS, MULTIDISCIPLINARY | DIFFERENTIAL EQUATIONS | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | EQUATIONS OF MOTION | ENERGY RANGE | EQUATIONS | ONE-DIMENSIONAL CALCULATIONS | CURRENTS | BOLTZMANN EQUATION | RELATIVISTIC RANGE | MATHEMATICAL SOLUTIONS | FLUID MECHANICS | MECHANICS | PARTIAL DIFFERENTIAL EQUATIONS | INTEGRO-DIFFERENTIAL EQUATIONS | KINETIC EQUATIONS

HEAVY-ION COLLISIONS | HYDRODYNAMICS | THERMODYNAMICS | PHYSICS, MULTIDISCIPLINARY | DIFFERENTIAL EQUATIONS | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | EQUATIONS OF MOTION | ENERGY RANGE | EQUATIONS | ONE-DIMENSIONAL CALCULATIONS | CURRENTS | BOLTZMANN EQUATION | RELATIVISTIC RANGE | MATHEMATICAL SOLUTIONS | FLUID MECHANICS | MECHANICS | PARTIAL DIFFERENTIAL EQUATIONS | INTEGRO-DIFFERENTIAL EQUATIONS | KINETIC EQUATIONS

Journal Article

Journal of High Energy Physics, ISSN 1126-6708, 08/2018, Volume 2018, Issue 8, pp. 1 - 31

Dissipative relativistic fluid dynamics is not always causal and can favor superluminal signal propagation under certain circumstances. On the other hand,...

Heavy Ion Phenomenology | FLOW | PHYSICS, PARTICLES & FIELDS | Collisions (Nuclear physics) | Fluid dynamics | Initial conditions | Collisions | Relativity | Relativism | Causality | Relativistic effects | Nuclear and particle physics. Atomic energy. Radioactivity | High Energy Physics - Phenomenology | Nuclear Theory

Heavy Ion Phenomenology | FLOW | PHYSICS, PARTICLES & FIELDS | Collisions (Nuclear physics) | Fluid dynamics | Initial conditions | Collisions | Relativity | Relativism | Causality | Relativistic effects | Nuclear and particle physics. Atomic energy. Radioactivity | High Energy Physics - Phenomenology | Nuclear Theory

Journal Article

The European Physical Journal A, ISSN 1434-6001, 11/2012, Volume 48, Issue 11, pp. 1 - 15

We review the traditional derivation of the fluid-dynamical equations from kinetic theory according to Israel and Stewart. We show that their procedure to...

Nuclear Physics, Heavy Ions, Hadrons | Nuclear Fusion | Physics | Particle and Nuclear Physics | WAVES | NONSTATIONARY | TRANSIENT RELATIVISTIC THERMODYNAMICS | RESOLUTION | EQUATIONS | HYDRODYNAMICS | PHYSICS, NUCLEAR | PHYSICS, PARTICLES & FIELDS | Fluid dynamics | Analysis

Nuclear Physics, Heavy Ions, Hadrons | Nuclear Fusion | Physics | Particle and Nuclear Physics | WAVES | NONSTATIONARY | TRANSIENT RELATIVISTIC THERMODYNAMICS | RESOLUTION | EQUATIONS | HYDRODYNAMICS | PHYSICS, NUCLEAR | PHYSICS, PARTICLES & FIELDS | Fluid dynamics | Analysis

Journal Article

Physical Review C - Nuclear Physics, ISSN 0556-2813, 01/2013, Volume 87, Issue 1, p. 014907

We present a fully dynamical model to study nonequilibrium effects in both the chiral and the deconfinement phase transition. The sigma field and the Polyakov...

FIELDS | QCD | TEMPERATURE | FLUCTUATIONS | PHASE-TRANSITION | HEAVY-ION COLLISIONS | RELATIVISTIC HYDRODYNAMICS | RELAXATION | PHYSICS, NUCLEAR | MODEL | Physics - Nuclear Theory | Nuclear Theory | Physics

FIELDS | QCD | TEMPERATURE | FLUCTUATIONS | PHASE-TRANSITION | HEAVY-ION COLLISIONS | RELATIVISTIC HYDRODYNAMICS | RELAXATION | PHYSICS, NUCLEAR | MODEL | Physics - Nuclear Theory | Nuclear Theory | Physics

Journal Article

Journal of Physics G: Nuclear and Particle Physics, ISSN 0954-3899, 12/2014, Volume 41, Issue 12, pp. 124004 - 37

In this contribution we discuss in detail the most widespread formalisms employed to derive relativistic dissipative fluid dynamics from the Boltzmann...

Heavy ion collisions | Relativistic boltzmann equation | Relativistic fluid dynamics | heavy ion collisions | TRANSPORT-COEFFICIENTS | WAVES | VARIATIONAL PRINCIPLES | GAS | PHYSICS, NUCLEAR | EXTENDED IRREVERSIBLE THERMODYNAMICS | relativistic fluid dynamics | EQUATION | relativistic Boltzmann equation | VELOCITIES | PHYSICS, PARTICLES & FIELDS | Boltzmann equation | Foundations | Fluid dynamics | Mathematical analysis | Dissipation | Derivation | Boltzmann transport equation | Formalism

Heavy ion collisions | Relativistic boltzmann equation | Relativistic fluid dynamics | heavy ion collisions | TRANSPORT-COEFFICIENTS | WAVES | VARIATIONAL PRINCIPLES | GAS | PHYSICS, NUCLEAR | EXTENDED IRREVERSIBLE THERMODYNAMICS | relativistic fluid dynamics | EQUATION | relativistic Boltzmann equation | VELOCITIES | PHYSICS, PARTICLES & FIELDS | Boltzmann equation | Foundations | Fluid dynamics | Mathematical analysis | Dissipation | Derivation | Boltzmann transport equation | Formalism

Journal Article

2011, ISBN 9783642110993

Web Resource

2011, ISBN 9783642110993

Web Resource

Living Reviews in Relativity, ISSN 1433-8351, 01/2007, Volume 10, Issue 1, p. 1

The relativistic fluid is a highly successful model used to describe the dynamics of many-particle, relativistic systems. It takes as input basic physics from...

AXISYMMETRICAL PERTURBATIONS | VARIATIONAL PRINCIPLE | SUPERFLUID HYDRODYNAMICS | GENERAL-RELATIVITY | NONRADIAL OSCILLATIONS | ROTATING STELLAR MODELS | NEUTRON-STARS | HAMILTONIAN-FORMULATION | COVARIANT ANALYSIS | LAGRANGIAN PERTURBATION-THEORY | PHYSICS, PARTICLES & FIELDS | Neutron stars | Heavy ions | Divergence | Fluid dynamics | Computational fluid dynamics | Fluid | Hydrodynamics | Relativistic particles | Integral calculus | Equations of motion | Euler-Lagrange equation | Physics | Relativistic effects | Conservation laws | Tensors | Theoretical physics | Density currents | Mathematical analysis | Integral equations | Vorticity | Relativism | Mathematical models | Physics - General Relativity and Quantum Cosmology | Review | variational methods | fluid dynamics | classical field theory | relativistic hydrodynamics | relativistic astrophysics

AXISYMMETRICAL PERTURBATIONS | VARIATIONAL PRINCIPLE | SUPERFLUID HYDRODYNAMICS | GENERAL-RELATIVITY | NONRADIAL OSCILLATIONS | ROTATING STELLAR MODELS | NEUTRON-STARS | HAMILTONIAN-FORMULATION | COVARIANT ANALYSIS | LAGRANGIAN PERTURBATION-THEORY | PHYSICS, PARTICLES & FIELDS | Neutron stars | Heavy ions | Divergence | Fluid dynamics | Computational fluid dynamics | Fluid | Hydrodynamics | Relativistic particles | Integral calculus | Equations of motion | Euler-Lagrange equation | Physics | Relativistic effects | Conservation laws | Tensors | Theoretical physics | Density currents | Mathematical analysis | Integral equations | Vorticity | Relativism | Mathematical models | Physics - General Relativity and Quantum Cosmology | Review | variational methods | fluid dynamics | classical field theory | relativistic hydrodynamics | relativistic astrophysics

Journal Article

2005, Interdisciplinary applied mathematics, ISBN 9780387229645, Volume 28., xx, 405

Remarkable progress has recently been made in the application of quantumtrajectories as the computational tool for solving quantum mechanical problems. This is...

Quantum trajectories | Hydrodynamics | Quantum field theory | Lagrangian functions | Schrödinger equation | Atoms, Molecules, Clusters and Plasmas | Computational Mathematics and Numerical Analysis | Fluids | Physical Chemistry | Engineering Fluid Dynamics | Mathematics | Quantum Physics

Quantum trajectories | Hydrodynamics | Quantum field theory | Lagrangian functions | Schrödinger equation | Atoms, Molecules, Clusters and Plasmas | Computational Mathematics and Numerical Analysis | Fluids | Physical Chemistry | Engineering Fluid Dynamics | Mathematics | Quantum Physics

Book

Archive for Rational Mechanics and Analysis, ISSN 0003-9527, 4/2019, Volume 232, Issue 1, pp. 473 - 488

A relativistic fluid is called barotropic if its internal energy $${\rho}$$ ρ and its pressure p are one-to-one related; it is called isentropic if $${\rho}$$...

Physics, general | Fluid- and Aerodynamics | Theoretical, Mathematical and Computational Physics | Complex Systems | Physics | Classical Mechanics | MATHEMATICS, APPLIED | SYSTEMS | MECHANICS | SHOCK-WAVES | CONSERVATION EQUATIONS | Thermodynamics | Energy conservation | Environmental law | Computational fluid dynamics | Momentum | Euler-Lagrange equation | Density | Relativistic effects | Internal energy | Conservation laws | Shock waves | Fluids | Energy dissipation | Relativism | Cosmology

Physics, general | Fluid- and Aerodynamics | Theoretical, Mathematical and Computational Physics | Complex Systems | Physics | Classical Mechanics | MATHEMATICS, APPLIED | SYSTEMS | MECHANICS | SHOCK-WAVES | CONSERVATION EQUATIONS | Thermodynamics | Energy conservation | Environmental law | Computational fluid dynamics | Momentum | Euler-Lagrange equation | Density | Relativistic effects | Internal energy | Conservation laws | Shock waves | Fluids | Energy dissipation | Relativism | Cosmology

Journal Article

2006, 2nd ed., Lecture notes in physics, ISBN 9780387260211, Volume 686., xv, 152

Book

Classical and Quantum Gravity, ISSN 0264-9381, 02/2014, Volume 31, Issue 3, p. 35023

We consider perfect fluid bodies ('stars') in general relativity, with the local state of the fluid specified by its 4-velocity, u(a), its ` particle number...

thermodynamics | perfect fluid | relativistic stars | general relativity | stability | PHYSICS, MULTIDISCIPLINARY | BLACK-HOLE MECHANICS | SECULAR INSTABILITY | RADIATION | NOETHER CHARGE | ASTRONOMY & ASTROPHYSICS | BIFURCATION | ENTROPY | PHYSICS, PARTICLES & FIELDS | Fluids | Fluid dynamics | Dynamics | Mathematical analysis | Fluid flow | Entropy | Density | Quantum gravity

thermodynamics | perfect fluid | relativistic stars | general relativity | stability | PHYSICS, MULTIDISCIPLINARY | BLACK-HOLE MECHANICS | SECULAR INSTABILITY | RADIATION | NOETHER CHARGE | ASTRONOMY & ASTROPHYSICS | BIFURCATION | ENTROPY | PHYSICS, PARTICLES & FIELDS | Fluids | Fluid dynamics | Dynamics | Mathematical analysis | Fluid flow | Entropy | Density | Quantum gravity

Journal Article

The European Physical Journal A, ISSN 1434-6001, 11/2012, Volume 48, Issue 11, pp. 1 - 10

An iterative scheme is presented to solve analytically the relativistic fluid dynamics equations. The scheme is applied to the longitudinal expansion, the...

Nuclear Physics, Heavy Ions, Hadrons | Nuclear Fusion | Physics | Particle and Nuclear Physics | TRANSPORT-COEFFICIENTS | INITIAL CONDITIONS | PLASMA | RELATIVISTIC HYDRODYNAMICS | PHYSICS, NUCLEAR | COLLISIONS | PHYSICS, PARTICLES & FIELDS | Fluid dynamics | Collisions (Nuclear physics)

Nuclear Physics, Heavy Ions, Hadrons | Nuclear Fusion | Physics | Particle and Nuclear Physics | TRANSPORT-COEFFICIENTS | INITIAL CONDITIONS | PLASMA | RELATIVISTIC HYDRODYNAMICS | PHYSICS, NUCLEAR | COLLISIONS | PHYSICS, PARTICLES & FIELDS | Fluid dynamics | Collisions (Nuclear physics)

Journal Article

Nuclear Physics, Section A, ISSN 0375-9474, 11/2017, Volume 967, Issue C, pp. 748 - 751

In this contribution we report a recently developed Anomalous-Viscous Fluid Dynamics (AVFD) framework, which simulates the evolution of fermion currents in QGP...

Chiral Magnetic Effect | Relativistic Heavy Ion Collisions | HEAVY-ION COLLISIONS | PHYSICS, NUCLEAR | VIOLATION | Fluid dynamics | Collisions (Nuclear physics) | NUCLEAR PHYSICS AND RADIATION PHYSICS

Chiral Magnetic Effect | Relativistic Heavy Ion Collisions | HEAVY-ION COLLISIONS | PHYSICS, NUCLEAR | VIOLATION | Fluid dynamics | Collisions (Nuclear physics) | NUCLEAR PHYSICS AND RADIATION PHYSICS

Journal Article

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