Search Results - "Martyushev, L.M."

Maximum entropy production principle in physics, chemistry and biology by Martyushev, L.M., Seleznev, V.D.

“…The tendency of the entropy to a maximum as an isolated system is relaxed to the equilibrium (the second law of thermodynamics) has been known since the…”
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Ontogenetic growth: Schmalhausen or von Bertalanffy? by Martyushev, L.M.

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Instability of the fluid interface at arbitrary perturbation amplitudes. Displacement in the Hele–Shaw cell by Martyushev, L.M., Bando, R.D., Chervontseva, E.A.

“…The problem of the morphological stability of the fluid–fluid interface moving in the Hele–Shaw cell is considered (one fluid displaces another one). Fluids…”
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The restrictions of the maximum entropy production principle by Martyushev, L.M., Seleznev, V.D.

“…This mini review is the first study where we shall structure, list and briefly discuss the existing restrictions of the maximum entropy production principle…”
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On the morphological instability of a bubble during inertia-controlled growth by Martyushev, L.M., Birzina, A.I., Soboleva, A.S.

“…The morphological stability of a spherical bubble growing under inertia control is analyzed. Based on the comparison of entropy productions for a distorted and…”
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Phenomenological model of nonequilibrium solidification by Martyushev, L.M., Soboleva, A.S.

“…The maximum entropy production principle is used as a foundation for the nonequilibrium solidification theory. Based on this principle, a new simple model of…”
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Unsteady growth of ammonium chloride dendrites by Martyushev, L.M., Terentiev, P.S., Soboleva, A.S.

“…Growth of ammonium chloride dendrites from aqueous solution is experimentally investigated. The growth rate υ and the radius ρ of curvature of branches are…”
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Ontogenetic growth: Schmalhausen or von Bertalanffy?: Comment on “Physiologic time: A hypothesis” by D. West and B.J. West by Martyushev, L.M.

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On the problem of the metastable region at morphological instability by Martyushev, L.M., Chervontseva, E.A.

“…The study deals with numerical analysis of the morphological stability of a growing round particle with respect to harmonic perturbations of an arbitrary…”
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