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Shock-wave compression and Joule-Thomson expansion

Physical review letters, 2014-04, Vol.112 (14), p.144504-144504, Article 144504

2014

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Comment on "Logarithmic oscillators: ideal Hamiltonian thermostats"

Physical review letters, 2013-01, Vol.110 (2), p.028901-028901, Article 028901

2013

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Computational physics with particles

American journal of physics, 2008-04, Vol.76 (4), p.481-492

2008

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Phase-space growth rates, local Lyapunov spectra, and symmetry breaking for time-reversible dissipative oscillators

Communications in nonlinear science & numerical simulation, 2008-08, Vol.13 (6), p.1180-1193

2008

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Molecular Dynamics

Hoover, Wm. G

1986

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Hamiltonian thermostats fail to promote heat flow

Communications in nonlinear science & numerical simulation, 2013-12, Vol.18 (12), p.3365-3372

2013

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Surface tension and strength in SPAM (smooth particle applied mechanics)

Molecular simulation, 2007-01, Vol.33 (1-2), p.61-64

2007

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What is liquid? Lyapunov instability reveals symmetry-breaking irreversibilities hidden within Hamilton's many-body equations of motion

Condensed matter physics, 2015-01, Vol.18 (1), p.13003

Hoover

2015

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Remarks on non-Hamiltonian statistical mechanics: Lyapunov exponents and phase-space dimensionality loss

Europhysics letters, 2002-11, Vol.60 (3), p.337-341

2002

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Searching for auxetics with DYNA3D and ParaDyn

Physica status solidi. B. Basic research, 2005-03, Vol.242 (3), p.585-594

2005

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Local Gram–Schmidt and covariant Lyapunov vectors and exponents for three harmonic oscillator problems

Communications in nonlinear science & numerical simulation, 2012-02, Vol.17 (2), p.1043-1054

2012

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Hamiltonian dynamics of thermostated systems: Two-temperature heat-conducting ϕ4 chains

The Journal of chemical physics, 2007-04, Vol.126 (16)

2007

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Tensor temperature and shock-wave stability in a strong two-dimensional shock wave

Physical review. E, Statistical, nonlinear, and soft matter physics, 2009-07, Vol.80 (1 Pt 1), p.011128-011128, Article 011128

2009

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Nosé-Hoover nonequilibrium dynamics and statistical mechanics

Molecular simulation, 2007-01, Vol.33 (1-2), p.13-19

Hoover, Wm. G.

2007

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Simulation of two- and three-dimensional dense-fluid shear flows via nonequilibrium molecular dynamics: comparison of time-and-space-averaged stresses from homogeneous Doll's and Sllod shear algorithms with those from boundary-driven shear

Physical review. E, Statistical, nonlinear, and soft matter physics, 2008-10, Vol.78 (4 Pt 2), p.046701-046701, Article 046701

2008

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Well-posed two-temperature constitutive equations for stable dense fluid shock waves using molecular dynamics and generalizations of Navier-Stokes-Fourier continuum mechanics

Physical review. E, Statistical, nonlinear, and soft matter physics, 2010-04, Vol.81 (4 Pt 2), p.046302-046302, Article 046302

2010

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Nonlinear stresses and temperatures in transient adiabatic and shear flows via nonequilibrium molecular dynamics: Three definitions of temperature

Physical review. E, Statistical, nonlinear, and soft matter physics, 2009-04, Vol.79 (4 Pt 2), p.046705-046705, Article 046705

2009

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Time-reversible deterministic thermostats

Physica. D, 2004, Vol.187 (1), p.253-267

2004

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Microscopic and macroscopic stress with gravitational and rotational forces

Physical review. E, Statistical, nonlinear, and soft matter physics, 2009-03, Vol.79 (3 Pt 2), p.036709-036709, Article 036709

2009

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Chaos and irreversibility in simple model systems

Chaos (Woodbury, N.Y.), 1998-06, Vol.8 (2), p.366-373

1998

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Liouville’s theorems, Gibbs’ entropy, and multifractal distributions for nonequilibrium steady states

The Journal of chemical physics, 1998-09, Vol.109 (11), p.4164-4170

Hoover, Wm. G.

1998

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Maxwell's Thermal Creep in Two Space Dimensions

Journal of the Physical Society of Japan, 1998, Vol.67 (7), p.2277-2280

1998

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Lyapunov instability of two-dimensional fluids: Hard dumbbells

Chaos (Woodbury, N.Y.), 1998-06, Vol.8 (2), p.455-461

1998

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Searching for auxetics with DYNA3D and ParaDyn

Physica Status Solidi (b), 2005-03, Vol.242 (3), p.487-487

2005

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Lyapunov Instability of Classical Many-Body Systems

Journal of physics. Conference series, 2006-03, Vol.31 (1), p.9-17

2006

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Shock-wave compression and Joule-Thomson expansion

Comment on "Logarithmic oscillators: ideal Hamiltonian thermostats"

Computational physics with particles

Phase-space growth rates, local Lyapunov spectra, and symmetry breaking for time-reversible dissipative oscillators

Molecular Dynamics

Hamiltonian thermostats fail to promote heat flow

Surface tension and strength in SPAM (smooth particle applied mechanics)

What is liquid? Lyapunov instability reveals symmetry-breaking irreversibilities hidden within Hamilton's many-body equations of motion

Remarks on non-Hamiltonian statistical mechanics: Lyapunov exponents and phase-space dimensionality loss

Searching for auxetics with DYNA3D and ParaDyn

Local Gram–Schmidt and covariant Lyapunov vectors and exponents for three harmonic oscillator problems

Hamiltonian dynamics of thermostated systems: Two-temperature heat-conducting ϕ4 chains

Tensor temperature and shock-wave stability in a strong two-dimensional shock wave

Nosé-Hoover nonequilibrium dynamics and statistical mechanics

Simulation of two- and three-dimensional dense-fluid shear flows via nonequilibrium molecular dynamics: comparison of time-and-space-averaged stresses from homogeneous Doll's and Sllod shear algorithms with those from boundary-driven shear

Well-posed two-temperature constitutive equations for stable dense fluid shock waves using molecular dynamics and generalizations of Navier-Stokes-Fourier continuum mechanics

Nonlinear stresses and temperatures in transient adiabatic and shear flows via nonequilibrium molecular dynamics: Three definitions of temperature

Time-reversible deterministic thermostats

Microscopic and macroscopic stress with gravitational and rotational forces

Chaos and irreversibility in simple model systems

Liouville’s theorems, Gibbs’ entropy, and multifractal distributions for nonequilibrium steady states

Maxwell's Thermal Creep in Two Space Dimensions

Lyapunov instability of two-dimensional fluids: Hard dumbbells

Searching for auxetics with DYNA3D and ParaDyn

Lyapunov Instability of Classical Many-Body Systems

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