Results 21 to 30 of about 690,585 (322)
A statistical mechanical problem? [PDF]
The problem of deriving the processes of perception and cognition or the modes of behavior from states of the brain appears to be unsolvable in view of the huge numbers of elements involved. However, neural activities are not random, nor independent, but constrained to form spatio-temporal patterns, and thanks to these restrictions, which in turn are ...
BRISCHETTO COSTA, Tommaso +1 more
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Linear response in large deviations theory: a method to compute non-equilibrium distributions
We consider thermodynamically consistent autonomous Markov jump processes displaying a macroscopic limit in which the logarithm of the probability distribution is proportional to a scale-independent rate function (i.e.
Nahuel Freitas +2 more
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Thermodynamics of non-elementary chemical reaction networks
We develop a thermodynamic framework for closed and open chemical networks applicable to non-elementary reactions that do not need to obey mass action kinetics.
Francesco Avanzini +2 more
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Stochastic thermodynamics of all-to-all interacting many-body systems
We provide a stochastic thermodynamic description across scales for N identical units with all-to-all interactions that are driven away from equilibrium by different reservoirs and external forces.
Tim Herpich +3 more
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Noether’s theorem in statistical mechanics
Noether’s Theorem relates symmetries to fundamental physical laws. Rather than applying the concept to an action integral in order to obtain conservation laws, here the authors consider Statistical Mechanical objects, such as the free energy and density ...
Sophie Hermann, Matthias Schmidt
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From Relativistic Mechanics towards Relativistic Statistical Mechanics
Till now, kinetic theory and statistical mechanics of either free or interacting point particles were well defined only in non-relativistic inertial frames in the absence of the long-range inertial forces present in accelerated frames.
Luca Lusanna
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STATISTICAL MECHANICS AND IRREVERSIBILITY [PDF]
Frank C. Andrews
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Geometrization of statistical mechanics
Classical and quantum statistical mechanics are cast here in the language of projective geometry to provide a unified geometrical framework for statistical physics. After reviewing the Hilbert space formulation of classical statistical thermodynamics, we introduce projective geometry as a basis for analysing probabilistic aspects of statistical physics.
Lane P. Hughston, Dorje C. Brody
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Thermodynamic efficiency in dissipative chemistry
Open chemical systems operate out of equilibrium, providing more opportunities than closed systems, but a theoretical framework to describe their performance is lacking. Here, the authors assess the efficiency of two classes of dissipative processes with
Emanuele Penocchio +2 more
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Fractional statistical mechanics [PDF]
The Liouville and first Bogoliubov hierarchy equations with derivatives of noninteger order are derived. The fractional Liouville equation is obtained from the conservation of probability to find a system in a fractional volume element. This equation is used to obtain Bogoliubov hierarchy and fractional kinetic equations with fractional derivatives ...
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