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Chemotaxis, reaction, network = math...
~
Suzuki, Takashi.
Chemotaxis, reaction, network = mathematics for self-organization /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Chemotaxis, reaction, network/ Takashi Suzuki.
其他題名:
mathematics for self-organization /
其他題名:
Mathematics for self-organization
作者:
Suzuki, Takashi.
出版者:
Singapore :World Scientific Publishing Co. Pte. Ltd., : c2018.,
面頁冊數:
1 online resource (xii, 316 p.) :ill. :
標題:
Self-organizing systems. -
電子資源:
https://www.worldscientific.com/worldscibooks/10.1142/10926#t=toc
ISBN:
9789813237742
Chemotaxis, reaction, network = mathematics for self-organization /
Suzuki, Takashi.
Chemotaxis, reaction, network
mathematics for self-organization /[electronic resource] :Mathematics for self-organizationTakashi Suzuki. - 1st ed. - Singapore :World Scientific Publishing Co. Pte. Ltd.,c2018. - 1 online resource (xii, 316 p.) :ill.
Includes bibliographical references (p. 303-314) and index.
Intro ; Contents ; Preface ; Acknowledgments ; 1. Chemotaxis ; 1.1 Keller-Segel Systems ; 1.2 Blowup in Finite Time ; 1.3 Scaling Limit ; 1.4 Residual Vanishing ; 1.5 Bounded Domains ; 1.6 Simple Blowup Points ; 1.7 Blowup in Infinite Time ; 1.8 A Recursive Hierarchy ; 1.9 Initial Mass Quantization ; 1.10 Bounded Free Energy ; 1.11 Notes ; 2. 2D Turbulence ; 2.1 Point Vortices ; 2.2 Mean Field Limit ; 2.3 Patch Model ; 2.4 Point Vortex Limit ; 2.5 Kinetic Model ; 2.6 Boltzmann-Poisson Equation -- Classical Theory ; 2.7 Geometric Structure ; 2.8 sup+inf Inequality ; 2.9 Radial Solutions ; 2.10 Laplace-Beltrami Operators.
"This monograph is devoted to recent mathematical theories on the bottom up self-organization observed in closed and isolated thermo-dynamical systems."--
ISBN: 9789813237742Subjects--Topical Terms:
566022
Self-organizing systems.
LC Class. No.: Q325 / .S89 2018eb
Dewey Class. No.: 003/.7
Chemotaxis, reaction, network = mathematics for self-organization /
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Intro ; Contents ; Preface ; Acknowledgments ; 1. Chemotaxis ; 1.1 Keller-Segel Systems ; 1.2 Blowup in Finite Time ; 1.3 Scaling Limit ; 1.4 Residual Vanishing ; 1.5 Bounded Domains ; 1.6 Simple Blowup Points ; 1.7 Blowup in Infinite Time ; 1.8 A Recursive Hierarchy ; 1.9 Initial Mass Quantization ; 1.10 Bounded Free Energy ; 1.11 Notes ; 2. 2D Turbulence ; 2.1 Point Vortices ; 2.2 Mean Field Limit ; 2.3 Patch Model ; 2.4 Point Vortex Limit ; 2.5 Kinetic Model ; 2.6 Boltzmann-Poisson Equation -- Classical Theory ; 2.7 Geometric Structure ; 2.8 sup+inf Inequality ; 2.9 Radial Solutions ; 2.10 Laplace-Beltrami Operators.
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2.11 Mean Value Theorems ; 2.12 Recursive Control of the Hamiltonian ; 2.13 Convex Domains ; 2.14 Notes ; 3. Fluid Motion ; 3.1 Self-gravitating Fluids ; 3.2 Plasma Confinements ; 3.3 Maximum Entropy Production ; 3.4 Degenerate Parabolic Equations ; 3.5 Structure of the Blowup Set ; 3.6 Stationary States ; 3.7 Notes ; 4. Reaction ; 4.1 Mathematical Modeling of Reaction ; 4.2 Thermodynamics of Reaction Diffusion ; 4.3 Critical Dimension of Lotka-Volterra Systems ; 4.4 Virus Dynamics ; 4.5 Dissipative Systems with Quadratic Growth ; 4.6 L1-compactness of the Orbit ; 4.7 Classical Solutions for 2D Case.
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4.8 Spatial Homogenization ; 4.9 Notes ; 5. Network ; 5.1 Chemical Reaction Network ; 5.2 Multi-component Reaction ; 5.3 Entropy Dissipation ; 5.4 Logarithmic Sobolev Inequality ; 5.5 Pathway Grouping ; 5.6 Nested Periodic Orbits ; 5.7 Dynamical Equilibrium and Its Break Down ; 5.8 Transient Oscillation ; 5.9 Notes ; Bibliography ; Index.
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https://www.worldscientific.com/worldscibooks/10.1142/10926#t=toc
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