C. G. Hoover

发表

Design and fabrication of the BDM southwest photovoltaic residence prototype

T. J. Lambarski, D. L. Forrester, C. G. Hoover, 1982 .

Heat conduction, and the lack thereof, in time-reversible dynamical systems: generalized Nosé-Hoover oscillators with a temperature gradient.

Julien Clinton Sprott, Carol Griswold Hoover, C. G. Hoover, 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.

Why Instantaneous Values of the "Covariant" Lyapunov Exponents Depend upon the Chosen State-Space Scale

Carol G. Hoover, C. G. Hoover, W. Hoover, 2013, 1309.2342.

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

C. G. Hoover, W. Hoover, 2007 .

Smooth particle applied mechanics

Oyeon Kum, C. G. Hoover, Víctor Manuel Castillo, 2006 .

Molecular dynamics, smoothed-particle applied mechanics, and irreversibility

C. G. Hoover, W. G. Hoover, A. L. Edwards, 1994 .

Microscopic and Macroscopic Rayleigh-Benard Flows : Continuum and Particle Simulations, Turbulence, Fluctuations, Time Reversibility, and Lyapunov Instability

C. G. Hoover, W. Hoover, 2012, 1205.4633.

From hard spheres and cubes to nonequilibrium maps with thirty-some years of thermostatted molecular dynamics.

William Graham Hoover, Carol Griswold Hoover, C. G. Hoover, 2020, The Journal of chemical physics.

Erratum: "From hard spheres and cubes to nonequilibrium maps with thirty-some years of thermostatted molecular dynamics" [J. Chem. Phys. 153, 070901 (2020)].

C. G. Hoover, W. G. Hoover, 2020, The Journal of chemical physics.

Microscopic and Macroscopic Simulation Techniques:Kharagpur Lectures

C. G. Hoover, W. G. Hoover, 2018 .

Ergodicity of the Martyna-Klein-Tuckerman Thermostat and the 2014 Snook Prize

Carol Griswold Hoover, C. G. Hoover, W. G. Hoover, 2015, 1501.06634.

Ergodicity of a Time-Reversibly Thermostated Harmonic Oscillator and the 2014 Ian Snook Prize

C. G. Hoover, W. G. Hoover, 2014, 1408.0256.

The brief time-reversibility of the local Lyapunov exponents for a small chaotic Hamiltonian system

C. G. Hoover, F. Waldner, W. G. Hoover, 2014 .

Three lectures: NEMD, SPAM, and shockwaves

C. G. Hoover, W. Hoover, 2010, 1008.4947.

Irreversibility in the Galton board via conservative classical and quantum hamiltonian and gaussian dynamics

C. G. Hoover, W. G. Hoover, W. Evans, 1988 .

Ergodic Isoenergetic Molecular Dynamics for Microcanonical-Ensemble Averages

C. G. Hoover, W. G. Hoover, 2018, Computational Methods in Science and Technology.

Deterministic time-reversible thermostats: chaos, ergodicity, and the zeroth law of thermodynamics

C. G. Hoover, J. Sprott, W. G. Hoover, 2015, 1501.03875.

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

C. G. Hoover, Florian Grond, W. Hoover, 2008 .

Comment on “Modified nonequilibrium molecular dynamics for fluid flows with energy conservation” [J. Chem. Phys. 106, 5615 (1997)]

C. G. Hoover, H. Posch, G. Morriss, 1998 .

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.

C. G. Hoover, J. Petravic, W. Hoover, 2008, Physical review. E, Statistical, nonlinear, and soft matter physics.

Links between microscopic and macroscopic fluid mechanics

C. G. Hoover, W. Hoover, 2003 .

Nonequilibrium temperature and thermometry in heat-conducting phi4 models.

C. G. Hoover, W. Hoover, Wm G Hoover, 2008, Physical review. E, Statistical, nonlinear, and soft matter physics.

Maxwell and Cattaneo's Time-Delay Ideas Applied to Shockwaves and the Rayleigh-Benard Problem

C. G. Hoover, W. Hoover, F. Uribe, 2011, 1102.2560.

Microscopic and macroscopic stress with gravitational and rotational forces.

C. G. Hoover, W. Hoover, J. Lutsko, 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.

Interface Tribology Via Nonequilibrium Molecular Dynamics

William G. Hoover, Carol G. Hoover, Irving F. Stowers, 1988 .

Single-Speed Molecular Dynamics of Hard Parallel Squares and Cubes

Marcus N. Bannerman, M. N. Bannerman, C. G. Hoover, 2009, 0905.0293.

Singly-Thermostated Ergodicity in Gibbs' Canonical Ensemble and the 2016 Ian Snook Prize Award

C. G. Hoover, W. G. Hoover, 2016, 1701.06905.

Time-Symmetry Breaking in Hamiltonian Mechanics

C. G. Hoover, W. Hoover, 2013, 1302.2533.

Searching for auxetics with DYNA3D and ParaDyn

C. G. Hoover, W. Hoover, 2004 .

Simulation of Mechanical Deformation via Nonequilibrium Molecular Dynamics

Irving F. Stowers, Carol Griswold Hoover, A. J. De Groot, 1990 .

Temperature maxima in stable two-dimensional shock waves

C. G. Hoover, W. Hoover, O. Kum, 1997 .

Computational physics with particles

C. G. Hoover, W. Hoover, 2008 .

Smooth-particle phase stability with generalized density-dependent potentials.

C. G. Hoover, W. Hoover, 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.

The second law of thermodynamics and multifractal distribution functions: Bin counting, pair correlations, and the Kaplan–Yorke conjecture

C. G. Hoover, H. Posch, Julian A. Codelli, 2007 .

Fluctuations and asymmetry via local Lyapunov instability in the time-reversible doubly thermostated harmonic oscillator

C. G. Hoover, H. Posch, W. Hoover, 2001 .

Time-reversible deterministic thermostats

Kenichiro Aoki, Carol Griswold Hoover, C. G. Hoover, 2004 .

Flexible Macroscopic Models for Dense-Fluid Shockwaves: Partitioning Heat and Work; Delaying Stress and Heat Flux; Two-Temperature Thermal Relaxation

C. G. Hoover, W. Hoover, F. Uribe, 2010, 1005.1525.

Yokohama to Ruby Valley : Around the World in 80 Years. II

C. G. Hoover, W. G. Hoover, 2016, 1606.03183.

Hamiltonian thermostats fail to promote heat flow

C. G. Hoover, W. Hoover, 2013, Commun. Nonlinear Sci. Numer. Simul..

Hamiltonian dynamics of thermostated systems: two-temperature heat-conducting phi4 chains.

C. G. Hoover, W. Hoover, 2007, The Journal of chemical physics.

Shockwaves and Local Hydrodynamics; Failure of the Navier-Stokes Equations

C. G. Hoover, W. Hoover, 2009, 0909.2882.

Computer Simulation of Irreversible Expansions via Molecular Dynamics, Smooth Particle Applied Mechanics, Eulerian, and Lagrangian Continuum Mechanics

C. G. Hoover, H. Posch, Víctor Manuel Castillo, 2000 .

Chaos, ergodic convergence, and fractal instability for a thermostated canonical harmonic oscillator.

C. G. Hoover, W. G. Hoover, D. J. Isbister, 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.

Coexisting attractors in compressible Rayleigh-Benard flow

C. G. Hoover, Víctor Manuel Castillo, W. Hoover, 1997 .

Visualization techniques for molecular dynamics

William Graham Hoover, Carol Griswold Hoover, Jeffrey S. Kallman, 1995, IEEE Computer Graphics and Applications.

Aspects of Dynamical Simulations, Emphasizing Nosé and Nosé-Hoover Dynamics and the Compressible Baker Map

C. G. Hoover, W. G. Hoover, 2019, Computational Methods in Science and Technology.

Microscopic and macroscopic stress with gravitational and rotational forces.

C. G. Hoover, W. Hoover, J. Lutsko, 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.

Time-Symmetry Breaking in Hamiltonian Mechanics. II. A Memoir for Berni Julian Alder [1925-2020]

C. G. Hoover, W. G. Hoover, 2020, 2010.02084.

Ergodicity of a singly-thermostated harmonic oscillator

Julien Clinton Sprott, William Graham Hoover, Carol Griswold Hoover, 2015, Commun. Nonlinear Sci. Numer. Simul..

From hard spheres and cubes to nonequilibrium maps with thirty-some years of thermostatted molecular dynamics.

C. G. Hoover, W. G. Hoover, 2020, The Journal of chemical physics.

What is Liquid? [in two dimensions]

C. G. Hoover, W. G. Hoover, K. Travis, 2021, 2103.00511.

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

C. G. Hoover, W. Hoover, 2008, Physical review. E, Statistical, nonlinear, and soft matter physics.

Instantaneous Pairing of Lyapunov Exponents in Chaotic Hamiltonian Dynamics and the 2017 Ian Snook Prize

Carol Griswold Hoover, C. G. Hoover, W. G. Hoover, 2017, 1703.00470.

Fractal dimension of steady nonequilibrium flows.

C. G. Hoover, H. Posch, W. G. Hoover, 1992, Chaos.