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Titlebook: Nonlinear Diffusion Equations and Their Equilibrium States II; Proceedings of a Mic W.-M. Ni,L. A. Peletier,James Serrin Conference proceed

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书目名称Nonlinear Diffusion Equations and Their Equilibrium States II
副标题Proceedings of a Mic
编辑W.-M. Ni,L. A. Peletier,James Serrin
视频video
丛书名称Mathematical Sciences Research Institute Publications
图书封面Titlebook: Nonlinear Diffusion Equations and Their Equilibrium States II; Proceedings of a Mic W.-M. Ni,L. A. Peletier,James Serrin Conference proceed
描述In recent years considerable interest has been focused on nonlinear diffu­ sion problems, the archetypical equation for these being Ut = ~U + f(u). Here ~ denotes the n-dimensional Laplacian, the solution u = u(x, t) is defined over some space-time domain of the form n x [O,T], and f(u) is a given real function whose form is determined by various physical and mathematical applications. These applications have become more varied and widespread as problem after problem has been shown to lead to an equation of this type or to its time-independent counterpart, the elliptic equation of equilibrium ~u+f(u)=O. Particular cases arise, for example, in population genetics, the physics of nu­ clear stability, phase transitions between liquids and gases, flows in porous media, the Lend-Emden equation of astrophysics, various simplified com­ bustion models, and in determining metrics which realize given scalar or Gaussian curvatures. In the latter direction, for example, the problem of finding conformal metrics with prescribed curvature leads to a ground state problem involving critical exponents. Thus not only analysts, but geome­ ters as well, can find common ground in the present work. The c
出版日期Conference proceedings 1988
关键词Fusion; Mathematica; Scala; behavior; curvature; differential equation; equation; form; function; genetics; me
版次1
doihttps://doi.org/10.1007/978-1-4613-9608-6
isbn_softcover978-1-4613-9610-9
isbn_ebook978-1-4613-9608-6Series ISSN 0940-4740
issn_series 0940-4740
copyrightSpringer-Verlag New York Inc. 1988
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Resonance and Higher Order Quasilinear Ellipticity,us if . = 1, then . and . = 1. If . = 2, . = (., ...,...,...) and . = . + 1. Also, we shall let . stand for a point in ℝ.. Thus for . = 2, . = (.., ..,...,..) where .. = .(0,0,...,0) and .. = .(1,0,...,0). In particular, we see that .. stands for the first component of . and corresponds to . in the .-vector ..
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Connection Problems Arising from Nonlinear Diffusion Equations,tem of ordinary differential equations of the form ., together with boundary conditions . where . and . are equilibria of (1.1a). We refer to a solution of (1.1) as an “. → . connection” or just “connection”.
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Wei-Ming Nixhaustively. This book develops from abstract tensor algebra to tensor analysis in va- ous di?erentiable manifolds in a mathematically rigorous and logically coherent manner. The material is intended mainly for students at the fourth-year and ?fth-year university levels and is appropriate for studen
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