10 citations · 38 across the 16 of their papers we have counts for
Showing 2013 · math-phShow all
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math-ph2013★ 1 cited
Linear Hamiltonian Systems under Microscopic Random Influence
A. A. Lykov, V. A. Malyshev
It is known that a linear hamiltonian system has too many invariant measures, thus the problem of convergence to Gibbs measure has no sense. We consider linear hamiltonian systems…
math-ph2013★ 9 cited
Harmonic Chain with Weak Dissipation
A. A. Lykov, V. A. Malyshev
We consider finite harmonic chain (consisting of N classical particles) plus dissipative force acting on one particle (called dissipating particle) only. We want to prove that "in…
math-ph2013★ 10 cited
Convergence to Gibbs equilibrium - unveiling the mystery
A. A. Lykov, V. A. Malyshev
We consider general hamiltonian systems with quadratic interaction potential and degrees of freedom, only of which have contact with external world, that is subjecte…