You can find below the publication list of all members of the theoretical chemistry group at ENS. For the list of each individual member, please consult their personal webpage from the Members page.
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1974
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On the Fokker–Planck Equation for the Linear Chain Article de journal E L Chang; R M Mazo; J T Hynes Molecular Physics, 28 (4), p. 997-1004, 1974, (cited By 24). @article{Chang1974997,
title = {On the Fokker\textendashPlanck Equation for the Linear Chain},
author = {E L Chang and R M Mazo and J T Hynes},
doi = {10.1080/00268977400102321},
year = {1974},
date = {1974-01-01},
journal = {Molecular Physics},
volume = {28},
number = {4},
pages = {997-1004},
abstract = {The Fokker\textendashPlanck equation with retarded friction, derived approximately from the Liouville equation, is considered for the Rubin model of a heavy particle, mass M, in a harmonic lattice of light particles, mass m. We find that the solution is inconsistent with Rubin's exact results, except when both the exact and present results are truncated at lowest order in the mass ratio m/M. This casts some doubt on the validity of retarded Fokker-Planck equation for more general situations. We also consider the so-called initial value term in the statistical mechanical derivation, and find it slowly decaying in time, contrary to what is usually assumed. textcopyright 1974 Taylor & Francis Group, LLC.},
note = {cited By 24},
keywords = {},
pubstate = {published},
tppubtype = {article}
}
The Fokker–Planck equation with retarded friction, derived approximately from the Liouville equation, is considered for the Rubin model of a heavy particle, mass M, in a harmonic lattice of light particles, mass m. We find that the solution is inconsistent with Rubin's exact results, except when both the exact and present results are truncated at lowest order in the mass ratio m/M. This casts some doubt on the validity of retarded Fokker-Planck equation for more general situations. We also consider the so-called initial value term in the statistical mechanical derivation, and find it slowly decaying in time, contrary to what is usually assumed. textcopyright 1974 Taylor & Francis Group, LLC. |
1973
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Transient Initial Condition Effects for Brownian Particle Motion Article de journal J T Hynes The Journal of Chemical Physics, p. 3459-3467, 1973, (cited By 26). @article{Hynes19733459,
title = {Transient Initial Condition Effects for Brownian Particle Motion},
author = {J T Hynes},
doi = {10.1063/1.1680503},
year = {1973},
date = {1973-01-01},
journal = {The Journal of Chemical Physics},
pages = {3459-3467},
abstract = {The effect of a weak local initial deviation from equilibrium on the motion of a Brownian particle is investigated. The resulting initial condition effects, which are excluded in standard projection operator treatments by a special choice of initial condition, are determined by explicit calculation based on the comparison of linear response and linear hydrodynamic predictions. The contribution of the initial condition to the particle equation of motion is found to be long lived, in contrast to previous conjecture.},
note = {cited By 26},
keywords = {},
pubstate = {published},
tppubtype = {article}
}
The effect of a weak local initial deviation from equilibrium on the motion of a Brownian particle is investigated. The resulting initial condition effects, which are excluded in standard projection operator treatments by a special choice of initial condition, are determined by explicit calculation based on the comparison of linear response and linear hydrodynamic predictions. The contribution of the initial condition to the particle equation of motion is found to be long lived, in contrast to previous conjecture. |
1972
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On Hydrodynamic Models for Brownian Motion Article de journal J T Hynes The Journal of Chemical Physics, 57 (12), p. 5614-5615, 1972, (cited By 13). @article{Hynes19725614,
title = {On Hydrodynamic Models for Brownian Motion},
author = {J T Hynes},
year = {1972},
date = {1972-01-01},
journal = {The Journal of Chemical Physics},
volume = {57},
number = {12},
pages = {5614-5615},
note = {cited By 13},
keywords = {},
pubstate = {published},
tppubtype = {article}
}
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