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A mechanochemical theory of fluctuations in muscles
Biorheology, 1974Equations of motions for the z-bands of a striated muscle in isometric tetanus arc written. The different kinds of forces acting on the z-bands arc considered and their properties discussed. Included arc the mechanochemical force, a damping force, and a spring force.
J L, Jackson, A, Oplatka
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On the Formalism of Thermodynamic Fluctuation Theory
Physical Review, 1951From the statistical mechanical occupation probability of microstates Einstein has inferred a distribution function for the macroscopic states of a canonical ensemble. The conventional theory of thermodynamic fluctuations proceeds by making certain series expansions in the Einstein function and by dropping all cubic and higher order terms.
Greene, Richard F., Callen, Herbert B.
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Fluctuation Theory for the Ehrenfest urn
Advances in Applied Probability, 1991The Ehrenfest urn model with d balls, or alternatively random walk on the unit cube in d dimensions, is considered in discrete and continuous time, together with related models.
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Fluctuation theory in quantum-optical systems
Physical Review A, 1982We make some pertinent comments on previous work on the adiabatic elimination in quantum optical systems.
, Casagrande, , Eschenazi, , Lugiato
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Nonequilibrium Theory of Fluid Fluctuations
The Physics of Fluids, 1970A generalization of previously existing theories of fluctuations in dilute monotonic gases is obtained which describes nonequilibrium states with spatial gradients. A kinetic description of the fluctuations is first derived, and the reduction to the fluid limit is then carried out.
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2014
Thermodynamic systems at equilibrium are characterized by fluctuations that are a manifestation of their discrete nature at microscopic scales. We have already seen some examples of such fluctuations: those in the number of particle \(\Delta N\) in a certain volume \(V\) of a gas; the energy fluctuations in a system in contact with a heat bath.
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Thermodynamic systems at equilibrium are characterized by fluctuations that are a manifestation of their discrete nature at microscopic scales. We have already seen some examples of such fluctuations: those in the number of particle \(\Delta N\) in a certain volume \(V\) of a gas; the energy fluctuations in a system in contact with a heat bath.
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A fluctuation theory of communications
Quantum Studies: Mathematics and Foundations, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bhupendra Nath Tiwari, Prem K. Kalra
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Theory of fluctuations in a plasma
Annals of Physics, 1962Abstract A theory of electron density fluctuations in a two-component plasma of electrons and positive ions is developed within the random phase approximation. A dielectric formulation is used extensively to describe the fluctuations; investigation of various examples clarifies such facets as collective vs. individual particle aspects of fluctuations.
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Quantum Theory of Fluctuations
Physical Review, 1955An operator is constructed for the spectral density of a fluctuating dynamical variable. The formulation is based on an analysis of method of measurement. An essential feature of the operator is the replacement of classical dynamical variables by time-dependent Heisenberg operators. The expectation value of the spectral density includes fluctuations of
Hans Ekstein, Norman Rostoker
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Physical Review E, 2000
The current status of the theory of stress fluctuations is marked by two circumstances: no currently available formulas are valid for a metallic system, and a series of contradictory formulas remains unresolved. Here we derive formulas for shear- and isotropic-stress energy fluctuations, in the primary statistical mechanics ensembles.
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The current status of the theory of stress fluctuations is marked by two circumstances: no currently available formulas are valid for a metallic system, and a series of contradictory formulas remains unresolved. Here we derive formulas for shear- and isotropic-stress energy fluctuations, in the primary statistical mechanics ensembles.
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