Journal of physics. Condensed matter : an Institute of Physics journal, ISSN 0953-8984, 11/2018, Volume 30, Issue 44, p. 445601

The magnetoresistance (MR) in semimetals with Dirac (or Weyl) electrons and free holes is investigated on the basis of the Boltzmann theory. The MR is modified...

magnetoresistance | Boltzmann equation | Kubo formula | Weyl fermions | Dirac electrons | semimetals | PHYSICS, CONDENSED MATTER | FIELD | RESISTANCE | MAGNETOCONDUCTIVITY

magnetoresistance | Boltzmann equation | Kubo formula | Weyl fermions | Dirac electrons | semimetals | PHYSICS, CONDENSED MATTER | FIELD | RESISTANCE | MAGNETOCONDUCTIVITY

Journal Article

Journal of Statistical Physics, ISSN 0022-4715, 11/2015, Volume 161, Issue 3, pp. 532 - 552

We study the friction coefficient of a macroscopic sphere in a viscous fluid at low Reynolds number. First, Kirkwood’s formula for the friction coefficient is...

Green–Kubo formula | Physical Chemistry | Theoretical, Mathematical and Computational Physics | Quantum Physics | Stokes’ law | Statistical Physics, Dynamical Systems and Complexity | Large deviation theory | Physics | Kirkwood’s formula

Green–Kubo formula | Physical Chemistry | Theoretical, Mathematical and Computational Physics | Quantum Physics | Stokes’ law | Statistical Physics, Dynamical Systems and Complexity | Large deviation theory | Physics | Kirkwood’s formula

Journal Article

JOURNAL OF STATISTICAL PHYSICS, ISSN 0022-4715, 11/2015, Volume 161, Issue 3, pp. 532 - 552

We study the friction coefficient of a macroscopic sphere in a viscous fluid at low Reynolds number. First, Kirkwood's formula for the friction coefficient is...

BROWNIAN-MOTION | LIVING CELL | FRICTION | FLUIDS | Stokes' law | STATISTICAL-MECHANICS | STOCHASTIC DYNAMICS | PARTICLE | Green-Kubo formula | PHYSICS, MATHEMATICAL | STRING THEORY | FREE-ENERGY DIFFERENCES | FLUCTUATION THEOREM | Large deviation theory | Kirkwood's formula | Physics - Statistical Mechanics

BROWNIAN-MOTION | LIVING CELL | FRICTION | FLUIDS | Stokes' law | STATISTICAL-MECHANICS | STOCHASTIC DYNAMICS | PARTICLE | Green-Kubo formula | PHYSICS, MATHEMATICAL | STRING THEORY | FREE-ENERGY DIFFERENCES | FLUCTUATION THEOREM | Large deviation theory | Kirkwood's formula | Physics - Statistical Mechanics

Journal Article

Journal of Mathematical Physics, ISSN 0022-2488, 07/2014, Volume 55, Issue 7, p. 75202

We consider an ideal Fermi gas confined to a geometric structure consisting of a central region – the sample – connected to several infinitely extended...

GREEN-KUBO FORMULA | ENTROPY PRODUCTION | FERMIS GOLDEN-RULE | NONEQUILIBRIUM STATIONARY STATES | QUANTUM FRICTION | COHERENT STATES | DEPENDENT SCATTERING-THEORY | ASYMPTOTIC COMPLETENESS | PHYSICS, MATHEMATICAL | SCHRODINGER-OPERATORS | COUNTING STATISTICS | Reservoirs | Steady state | Condensed Matter | Mathematics | Statistical Mechanics | Mathematical Physics | Physics

GREEN-KUBO FORMULA | ENTROPY PRODUCTION | FERMIS GOLDEN-RULE | NONEQUILIBRIUM STATIONARY STATES | QUANTUM FRICTION | COHERENT STATES | DEPENDENT SCATTERING-THEORY | ASYMPTOTIC COMPLETENESS | PHYSICS, MATHEMATICAL | SCHRODINGER-OPERATORS | COUNTING STATISTICS | Reservoirs | Steady state | Condensed Matter | Mathematics | Statistical Mechanics | Mathematical Physics | Physics

Journal Article

Physical Review Letters, ISSN 0031-9007, 03/2011, Volume 106, Issue 12, p. 122302

At second order in gradients, conformal relativistic hydrodynamics depends on the viscosity eta and on five additional "second-order'' hydrodynamical...

ENERGY | THERMODYNAMICS | PERSPECTIVE | PHYSICS, MULTIDISCIPLINARY | ELLIPTIC FLOW | COLLABORATION | QUARK-GLUON PLASMA | DISSIPATIVE RELATIVISTIC FLUIDS | COLLISIONS | CORRELATION FUNCTIONS | TENSORS | KUBO FORMULA | ENERGY RANGE | RIEMANN SPACE | HYDRODYNAMICS | FUNCTIONS | RELATIVISTIC RANGE | STRESSES | SPACE | NUCLEAR PHYSICS AND RADIATION PHYSICS | FLUID MECHANICS | MECHANICS | MATHEMATICAL SPACE | EQUILIBRIUM | EUCLIDEAN SPACE

ENERGY | THERMODYNAMICS | PERSPECTIVE | PHYSICS, MULTIDISCIPLINARY | ELLIPTIC FLOW | COLLABORATION | QUARK-GLUON PLASMA | DISSIPATIVE RELATIVISTIC FLUIDS | COLLISIONS | CORRELATION FUNCTIONS | TENSORS | KUBO FORMULA | ENERGY RANGE | RIEMANN SPACE | HYDRODYNAMICS | FUNCTIONS | RELATIVISTIC RANGE | STRESSES | SPACE | NUCLEAR PHYSICS AND RADIATION PHYSICS | FLUID MECHANICS | MECHANICS | MATHEMATICAL SPACE | EQUILIBRIUM | EUCLIDEAN SPACE

Journal Article

J Phys Soc Jpn, ISSN 0031-9015, 11/2013, Volume 82, Issue 11, pp. 114002 - 114002-5

We extend the derivation of the finite-size Kubo formula for classical systems by Kundu et al. to a finite open quantum system in contact with reservoirs....

Finite system | Kubo formula | Spin chain | Heat transport | Quantum transport | finite system | quantum transport | heat transport | PHYSICS, MULTIDISCIPLINARY | spin chain

Finite system | Kubo formula | Spin chain | Heat transport | Quantum transport | finite system | quantum transport | heat transport | PHYSICS, MULTIDISCIPLINARY | spin chain

Journal Article

Communications in Mathematical Physics, ISSN 0010-3616, 2015, Volume 334, Issue 3, pp. 1377 - 1412

We consider an infinite system of cells coupled into a chain by a smooth nearest neighbor potential $\ve V$. The uncoupled system (cells) evolve according to...

Probability | Condensed Matter | Mathematics | Statistical Mechanics | Mathematical Physics | Physics

Probability | Condensed Matter | Mathematics | Statistical Mechanics | Mathematical Physics | Physics

Journal Article

8.
Full Text
Analysis of transport properties determined by Langevin dynamics using Green–Kubo formulae

Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 10/2014, Volume 411, pp. 104 - 112

Recently, the Langevin dynamics method has been applied to simulate gas flows. It is very crucial to evaluate whether the Langevin dynamics could correctly...

Transport coefficients | Green–Kubo formulae | Langevin dynamics | DSMC | Green-Kubo formulae | PHYSICS, MULTIDISCIPLINARY | EQUATION | Prandtl number | Dynamic tests | Transport properties | Computer simulation | Dynamic mechanical properties | Dynamics | Mathematical models | Acceleration

Transport coefficients | Green–Kubo formulae | Langevin dynamics | DSMC | Green-Kubo formulae | PHYSICS, MULTIDISCIPLINARY | EQUATION | Prandtl number | Dynamic tests | Transport properties | Computer simulation | Dynamic mechanical properties | Dynamics | Mathematical models | Acceleration

Journal Article

Annals of Physics, ISSN 0003-4916, 2011, Volume 326, Issue 12, pp. 3075 - 3094

Magnetohydrodynamics of strongly magnetized relativistic fluids is derived in the ideal and dissipative cases, taking into account the breaking of spatial...

Quantum statistical theory | Neutron stars | Quantum transport | TRANSPORT | THERMODYNAMICS | PHYSICS, MULTIDISCIPLINARY | PULSAR | Fluid dynamics | Magnetic fields | Fluid mechanics | Operators | Computational fluid dynamics | Mathematical analysis | Dissipation | Fluid flow | Mathematical models | Transport | MAGNETIC FIELDS | NEUTRAL-PARTICLE TRANSPORT | VELOCITY | THERMODYNAMIC PROPERTIES | KUBO FORMULA | THERMAL CONDUCTION | ENERGY RANGE | HYDRODYNAMICS | MAGNETOHYDRODYNAMICS | POTENTIALS | FUNCTIONS | RELATIVISTIC RANGE | GREEN FUNCTION | HEAT | FLUID MECHANICS | MECHANICS | PHYSICAL PROPERTIES | THERMAL CONDUCTIVITY | FLUIDS | CORRELATION FUNCTIONS | ENERGY | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | MATHEMATICAL MODELS | HEAT TRANSFER | VISCOSITY | STATISTICAL MODELS | NEUTRON TRANSPORT | SHEAR | ENERGY TRANSFER | SYMMETRY | EQUILIBRIUM | RADIATION TRANSPORT

Quantum statistical theory | Neutron stars | Quantum transport | TRANSPORT | THERMODYNAMICS | PHYSICS, MULTIDISCIPLINARY | PULSAR | Fluid dynamics | Magnetic fields | Fluid mechanics | Operators | Computational fluid dynamics | Mathematical analysis | Dissipation | Fluid flow | Mathematical models | Transport | MAGNETIC FIELDS | NEUTRAL-PARTICLE TRANSPORT | VELOCITY | THERMODYNAMIC PROPERTIES | KUBO FORMULA | THERMAL CONDUCTION | ENERGY RANGE | HYDRODYNAMICS | MAGNETOHYDRODYNAMICS | POTENTIALS | FUNCTIONS | RELATIVISTIC RANGE | GREEN FUNCTION | HEAT | FLUID MECHANICS | MECHANICS | PHYSICAL PROPERTIES | THERMAL CONDUCTIVITY | FLUIDS | CORRELATION FUNCTIONS | ENERGY | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | MATHEMATICAL MODELS | HEAT TRANSFER | VISCOSITY | STATISTICAL MODELS | NEUTRON TRANSPORT | SHEAR | ENERGY TRANSFER | SYMMETRY | EQUILIBRIUM | RADIATION TRANSPORT

Journal Article

Physical Review E - Statistical, Nonlinear, and Soft Matter Physics, ISSN 1539-3755, 04/2011, Volume 83, Issue 4, p. 046402

Diffusion coefficients of particles can be defined as time integrals over velocity correlation functions, or as mean square displacements divided by time. In...

TRANSPORT | MAGNETIC TURBULENCE | PHYSICS, MATHEMATICAL | PHYSICS, FLUIDS & PLASMAS | DRIFT | INTEGRALS | DIFFERENTIAL EQUATIONS | CORRELATION FUNCTIONS | VELOCITY | DIFFUSION EQUATIONS | 70 PLASMA PHYSICS AND FUSION TECHNOLOGY | PARTICLES | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | KUBO FORMULA | PARTIAL DIFFERENTIAL EQUATIONS | EQUATIONS | FUNCTIONS

TRANSPORT | MAGNETIC TURBULENCE | PHYSICS, MATHEMATICAL | PHYSICS, FLUIDS & PLASMAS | DRIFT | INTEGRALS | DIFFERENTIAL EQUATIONS | CORRELATION FUNCTIONS | VELOCITY | DIFFUSION EQUATIONS | 70 PLASMA PHYSICS AND FUSION TECHNOLOGY | PARTICLES | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | KUBO FORMULA | PARTIAL DIFFERENTIAL EQUATIONS | EQUATIONS | FUNCTIONS

Journal Article

Journal of the Physical Society of Japan, ISSN 0031-9015, 2009, Volume 78, Issue 2, pp. 024708 - 024708

We present a calculation of Seebeck coefficient derived by Kubo-Greenwood formula with the density functional theory. The electronic structure calculation...

Seebeck coefficient | Korringa-Kohn-Rsestoker | Kubo-Greenwood formula | coherent potential approximation | density functional theory | Density functional theory | Coherent potential approximation | PHYSICS, MULTIDISCIPLINARY | TRANSITION | TRANSPORT | COHERENT-POTENTIAL APPROXIMATION | 1ST-PRINCIPLES | ALLOYS | SYSTEMS | THERMOPOWER | ELECTRONIC-STRUCTURE

Seebeck coefficient | Korringa-Kohn-Rsestoker | Kubo-Greenwood formula | coherent potential approximation | density functional theory | Density functional theory | Coherent potential approximation | PHYSICS, MULTIDISCIPLINARY | TRANSITION | TRANSPORT | COHERENT-POTENTIAL APPROXIMATION | 1ST-PRINCIPLES | ALLOYS | SYSTEMS | THERMOPOWER | ELECTRONIC-STRUCTURE

Journal Article

Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 04/2015, Volume 423, pp. 27 - 32

The development of Langevin models for molecular dynamics represents a promising approach to deal with the cost issue of Boltzmann equation solutions. A recent...

Transport coefficients | Boltzmann equation | Green–Kubo formulae | Langevin dynamics | Green-Kubo formulae | PHYSICS, MULTIDISCIPLINARY | FLOWS | MODEL

Transport coefficients | Boltzmann equation | Green–Kubo formulae | Langevin dynamics | Green-Kubo formulae | PHYSICS, MULTIDISCIPLINARY | FLOWS | MODEL

Journal Article

Bulletin of the Korean Chemical Society, ISSN 0253-2964, 10/2013, Volume 34, Issue 10, pp. 2931 - 2936

This paper presents results for the calculation of transport properties of noble gases (He, Ne, Ar, Kr, and Xe) at 273.15 K and 1.00 atm using equilibrium...

Noble gases | Transport properties | Green-Kubo formula | Molecular dynamics simulation | CLASSICAL FLUIDS | COMPUTER EXPERIMENTS | LIQUID ARGON | CHEMISTRY, MULTIDISCIPLINARY | WATER

Noble gases | Transport properties | Green-Kubo formula | Molecular dynamics simulation | CLASSICAL FLUIDS | COMPUTER EXPERIMENTS | LIQUID ARGON | CHEMISTRY, MULTIDISCIPLINARY | WATER

Journal Article

IMA Journal of Applied Mathematics (Institute of Mathematics and Its Applications), ISSN 0272-4960, 12/2010, Volume 75, Issue 6, pp. 951 - 967

A detailed study of various distinguished limits of the Green-Kubo formula for the self-diffusion coefficient is presented in this paper. First, an alternative...

self-diffusion | Markov processes | homogenization theory | Green-Kubo formula | Stieltjes integral representation formula | MATHEMATICS, APPLIED | TIME | OPERATOR | COLLECTIVE MODES | TRANSPORT-THEORY | INTEGRAL-REPRESENTATION | POROUS-MEDIA | DIFFUSION | FLOWS | SPECTRUM | REVERSIBLE MARKOV-PROCESSES | Tensors | Asymptotic properties | Dynamics | Mathematical analysis | Poisson equation | Representations | Diffusion | Coefficients

self-diffusion | Markov processes | homogenization theory | Green-Kubo formula | Stieltjes integral representation formula | MATHEMATICS, APPLIED | TIME | OPERATOR | COLLECTIVE MODES | TRANSPORT-THEORY | INTEGRAL-REPRESENTATION | POROUS-MEDIA | DIFFUSION | FLOWS | SPECTRUM | REVERSIBLE MARKOV-PROCESSES | Tensors | Asymptotic properties | Dynamics | Mathematical analysis | Poisson equation | Representations | Diffusion | Coefficients

Journal Article

Journal of the Physical Society of Japan, ISSN 0031-9015, 2007, Volume 76, Issue 4, pp. 044709 - 044709

We show that the density matrix for a finite conductor attached to reservoirs obtained by Keldysh formalism is of MacLennan-Zubarev form. On the basis of the...

Keldysh formalism | Kubo formula | nonequilibrium | Nonequilibrium | TRANSPORT | STATES | QUANTUM-DOT | PHYSICS, MULTIDISCIPLINARY | SHOT-NOISE

Keldysh formalism | Kubo formula | nonequilibrium | Nonequilibrium | TRANSPORT | STATES | QUANTUM-DOT | PHYSICS, MULTIDISCIPLINARY | SHOT-NOISE

Journal Article

J Phys Soc Jpn, ISSN 0031-9015, 4/2010, Volume 79, Issue 4, pp. 044714 - 044714-10

Recently, we have developed a theory of Keldysh formalism for mesoscopic systems. The resulting nonequilibrium Kubo formula for differential conductance makes...

Dot | Kubo formula | Kondo effect | Shot noise | Nonequilibrium | LOW-TEMPERATURE TRANSPORT | PHYSICS, MULTIDISCIPLINARY | ANDERSON IMPURITY | nonequilibrium | UNITARY LIMIT | dot | shot noise

Dot | Kubo formula | Kondo effect | Shot noise | Nonequilibrium | LOW-TEMPERATURE TRANSPORT | PHYSICS, MULTIDISCIPLINARY | ANDERSON IMPURITY | nonequilibrium | UNITARY LIMIT | dot | shot noise

Journal Article

Communications in Mathematical Physics, ISSN 0010-3616, 12/2006, Volume 268, Issue 2, pp. 369 - 401

The spin-fermion model describes a two level quantum system $$\mathcal{S}$$ (spin 1/2) coupled to finitely many free Fermi gas reservoirs $$\mathcal{R}_{j}$$...

Quantum Computing, Information and Physics | Relativity and Cosmology | Mathematical and Computational Physics | Quantum Physics | Physics | Statistical Physics | Complexity | FRICTION | LINEAR-RESPONSE THEORY | NONEQUILIBRIUM STEADY-STATES | GOLDEN-RULE | RETURN | ENTROPY PRODUCTION | EQUILIBRIUM | DYNAMICS | MODEL | PHYSICS, MATHEMATICAL | QUANTUM-STATISTICAL MECHANICS | Mathematical Physics

Quantum Computing, Information and Physics | Relativity and Cosmology | Mathematical and Computational Physics | Quantum Physics | Physics | Statistical Physics | Complexity | FRICTION | LINEAR-RESPONSE THEORY | NONEQUILIBRIUM STEADY-STATES | GOLDEN-RULE | RETURN | ENTROPY PRODUCTION | EQUILIBRIUM | DYNAMICS | MODEL | PHYSICS, MATHEMATICAL | QUANTUM-STATISTICAL MECHANICS | Mathematical Physics

Journal Article

Communications in Mathematical Physics, ISSN 0010-3616, 8/2006, Volume 265, Issue 3, pp. 721 - 738

We study linear response theory in the general framework of algebraic quantum statistical mechanics and prove the Green-Kubo formula and the Onsager...

Quantum Computing, Information and Physics | Relativity and Cosmology | Mathematical and Computational Physics | Quantum Physics | Physics | Statistical Physics | Complexity | DYNAMICS | NONEQUILIBRIUM STEADY-STATES | LINEAR-RESPONSE THEORY | SYSTEMS | ENTROPY PRODUCTION | PHYSICS, MATHEMATICAL | Mathematical Physics

Quantum Computing, Information and Physics | Relativity and Cosmology | Mathematical and Computational Physics | Quantum Physics | Physics | Statistical Physics | Complexity | DYNAMICS | NONEQUILIBRIUM STEADY-STATES | LINEAR-RESPONSE THEORY | SYSTEMS | ENTROPY PRODUCTION | PHYSICS, MATHEMATICAL | Mathematical Physics

Journal Article

High Energy Density Physics, ISSN 1574-1818, 09/2016, Volume 20, pp. 38 - 54

Electron transport properties of warm and hot dense matter are calculated using two versions of the average-atom approach: Liberman's model and the neutral...

Neutral Wigner–Seitz-sphere model | relaxation-time approximation | Liberman's model | Ziman formula | Kubo–Greenwood formula | Zubarev method | PHYSICS, FLUIDS & PLASMAS | ELECTRICAL-CONDUCTIVITY | OPTICAL-PROPERTIES | WARM DENSE | RESISTIVITY | NONZERO TEMPERATURES | ANOMALOUS-DISPERSION | Neutral Wigner-Seitz-sphere model | EQUATION-OF-STATE | Kubo-Greenwood formula | METAL PLASMAS | COEFFICIENTS | GAS | Electrical conductivity | Dielectrics | Analysis | Electric properties

Neutral Wigner–Seitz-sphere model | relaxation-time approximation | Liberman's model | Ziman formula | Kubo–Greenwood formula | Zubarev method | PHYSICS, FLUIDS & PLASMAS | ELECTRICAL-CONDUCTIVITY | OPTICAL-PROPERTIES | WARM DENSE | RESISTIVITY | NONZERO TEMPERATURES | ANOMALOUS-DISPERSION | Neutral Wigner-Seitz-sphere model | EQUATION-OF-STATE | Kubo-Greenwood formula | METAL PLASMAS | COEFFICIENTS | GAS | Electrical conductivity | Dielectrics | Analysis | Electric properties

Journal Article

Journal of the Physical Society of Japan, ISSN 0031-9015, 09/1997, Volume 66, Issue 9, pp. 2790 - 2797

By using the closed-form solution of the 1VIori forrntrla for transport coefficients obtained veryrecently, the Nlori forrntrla and the Kubo formula have been...

Projection operator series expansion | Mori formula | Transport coefficients | transport coefficients | projection operator series expansion | NORMAL-STATE | PHYSICS, MULTIDISCIPLINARY | OPTICAL CONDUCTIVITY | RESISTIVITY

Projection operator series expansion | Mori formula | Transport coefficients | transport coefficients | projection operator series expansion | NORMAL-STATE | PHYSICS, MULTIDISCIPLINARY | OPTICAL CONDUCTIVITY | RESISTIVITY

Journal Article

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