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FREE ENERGY AND SELF-INTERACTING PARTICLES


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Oblast: Ostalo
ISBN: Ostalo
Godina izdanja: 2005
Jezik: Engleski
Autor: Strani

47904) FREE ENERGY AND SELF-INTERACTING PARTICLES , Takashi Suzuki , Birkhauser Boston / Basel / Berlin 2005 , This book examines a system of parabolic-elliptic partial differential eq- tions proposed in mathematical biology, statistical mechanics, and chemical kinetics. In the context of biology, this system of equations describes the chemotactic feature of cellular slime molds and also the capillary formation of blood vessels in angiogenesis. There are several methods to derive this system. One is the biased random walk of the individual, and another is the reinforced random walk of one particle modelled on the cellular automaton. In the context of statistical mechanics or chemical kinetics, this system of equations describes the motion of a mean ?eld of many particles, interacting under the gravitational inner force or the chemical reaction, and therefore this system is af?liated with a hierarchy of equations: Langevin, Fokker–Planck, Liouville–Gel’fand, and the gradient ?ow. All of the equations are subject to the second law of thermodynamics — the decrease of free energy. The mat- matical principle of this hierarchy, on the other hand, is referred to as the qu- tized blowup mechanism; the blowup solution of our system develops delta function singularities with the quantized mass.
Part of the Progress in Nonlinear Differential Equations and Their Applications book series (PNLDE, volume 62)
good condition, hard cover, size 16 x 24 cm , 366 pages

CENOVNIK POŠTE SRBIJE od 1.aprila 2023. ZA PREPORUČENE TISKOVINE: :

od 101 g do 250 g 138 din
od 251 g do 500 g 169 din
od 501 g do 1.000 g 180 din
od 1.001 g do 2.000 g 211 din


Predmet: 58670079
47904) FREE ENERGY AND SELF-INTERACTING PARTICLES , Takashi Suzuki , Birkhauser Boston / Basel / Berlin 2005 , This book examines a system of parabolic-elliptic partial differential eq- tions proposed in mathematical biology, statistical mechanics, and chemical kinetics. In the context of biology, this system of equations describes the chemotactic feature of cellular slime molds and also the capillary formation of blood vessels in angiogenesis. There are several methods to derive this system. One is the biased random walk of the individual, and another is the reinforced random walk of one particle modelled on the cellular automaton. In the context of statistical mechanics or chemical kinetics, this system of equations describes the motion of a mean ?eld of many particles, interacting under the gravitational inner force or the chemical reaction, and therefore this system is af?liated with a hierarchy of equations: Langevin, Fokker–Planck, Liouville–Gel’fand, and the gradient ?ow. All of the equations are subject to the second law of thermodynamics — the decrease of free energy. The mat- matical principle of this hierarchy, on the other hand, is referred to as the qu- tized blowup mechanism; the blowup solution of our system develops delta function singularities with the quantized mass.
Part of the Progress in Nonlinear Differential Equations and Their Applications book series (PNLDE, volume 62)
good condition, hard cover, size 16 x 24 cm , 366 pages
58670079 FREE ENERGY AND SELF-INTERACTING PARTICLES

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