activity
20052025
most citedHeat Conduction, and the Lack Thereof, in Time-Reversible Dynamical Systems: Generalized Nosé-Hoover Oscillators with a Temperature Gradient

62 citations · 331 across the 60 of their papers we have counts for

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15 papers · 1 filter

nlin.CD2021

The Simplest Viscous Flow

William Graham Hoover, Carol Griswold Hoover

We illustrate an atomistic periodic two-dimensional stationary shear flow, , using the simplest possible example, the periodic shear of…

nlin.CD2019

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

William G. Hoover, Carol G. Hoover

Aspects of the Nosé and Nosé-Hoover dynamics developed in 1983-1984 along with Dettmann's closely related dynamics of 1996, are considered. We emphasize paradoxes associated with L…

nlin.CD2019

Random Walk Equivalence to the Compressible Baker Map and the Kaplan-Yorke Approximation to Its Information Dimension

William Graham Hoover, Carol Griswold Hoover

Simple time-reversible systems can generate {\it irreversible} flows satisfying the Second Law of Thermodynamics. Maps, and equivalent random walks, can also do this. We study a pa…

nlin.CD2017

Bit-Reversible Version of Milne's Fourth-Order Time-Reversible Integrator for Molecular Dynamics

William Graham Hoover, Carol Griswold Hoover

We point out that two of Milne's fourth-order integrators are well-suited to bit-reversible simulations. The fourth-order method improves on the accuracy of Levesque and Verlet's a…

nlin.CD2017

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

William Graham Hoover, Carol Griswold Hoover

The 2016 Snook Prize has been awarded to Diego Tapias, Alessandro Bravetti, and David Sanders for their paper -- Ergodicity of One-Dimensional Systems Coupled to the Logistic Therm…

nlin.CD2015★ 1 cited

Comparison of Very Smooth Cell-Model Trajectories Using Five Symplectic and Two Runge-Kutta Integrators

William Graham Hoover, Carol Griswold Hoover

Time-reversible symplectic methods, which are precisely compatible with Liouville's phase-volume-conservation theorem, are often recommended for computational simulations of Hamilt…