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Thursday, July 23, 2020 | History

3 edition of Nonlinear diffusion equations and their equilibrium states found in the catalog.

Nonlinear diffusion equations and their equilibrium states

Nonlinear diffusion equations and their equilibrium states

proceedings of a microprogram held August 25-September 12, 1986

  • 43 Want to read
  • 36 Currently reading

Published by Springer-Verlag in New York .
Written in English

    Subjects:
  • Differential equations, Partial -- Congresses.,
  • Differential equations, Nonlinear -- Congresses.,
  • Diffusion -- Mathematical models -- Congresses.

  • Edition Notes

    Includes bibliographies.

    StatementW.-M. Ni, L.A. Peletier, J. Serrin, editors.
    SeriesMathematical Sciences Research Institute publications ;, 12-13
    ContributionsNi, W.-M., Peletier, L. A., Serrin, J. 1926-
    Classifications
    LC ClassificationsQA377 .N645 1988
    The Physical Object
    Pagination2 v. :
    ID Numbers
    Open LibraryOL2036203M
    ISBN 100387967710, 0387967729
    LC Control Number88012370

    libria for any given mass up to translation and to the convergence of solutions of the associated nonlinear aggregation-diffusion equations towards this unique equilibrium profile up to translations as time tends to infinity. This talk is based on works in collaboration with S. Hittmeir, B. Volzone and Y. Yao and with V. Calvez and F. Hoffmann. An introduction to nonlinear partial differential equations / J. David Logan. - 2nd ed. Includes bibliographical references and index. ISBN (cloth: acid-free paper) QAL58 5 15'd~22 p. cm. 1. Differential equations, Nonlinear. 2. Differential equations, Partial. I. Title. Printed in the United States.

    @article{osti_, title = {Turing instability in reaction-diffusion systems with nonlinear diffusion}, author = {Zemskov, E. P., E-mail: [email protected]}, abstractNote = {The Turing instability is studied in two-component reaction-diffusion systems with nonlinear diffusion terms, and the regions in parametric space where Turing patterns can form are determined. Nonlinear Fokker-Planck Equations: Fundamentals and Applications (Springer Series in Synergetics) - Kindle edition by Frank, T.D.. Download it once and read it on your Kindle device, PC, phones or tablets. Use features like bookmarks, note taking and highlighting while reading Nonlinear Fokker-Planck Equations: Fundamentals and Applications (Springer Series in 1/5(1).

      An Introduction to Nonlinear Partial Differential Equations by J. David Logan, , available at Book Depository with free delivery : J. David Logan. This is a thoroughly updated and expanded 4th edition of the classic text Nonlinear Ordinary Differential Equations by Dominic Jordan and Peter Smith. Including numerous worked examples and diagrams, further exercises have been incorporated into the text and answers are provided at the back of the book.


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Nonlinear diffusion equations and their equilibrium states Download PDF EPUB FB2

Nonlinear Diffusion Equations and Their Equilibrium States II Proceedings of a Microprogram held August 25–Septem Editors: Ni, W.-M., Peletier, L.A. Nonlinear diffusion equations have held a prominent place in the theory of partial differential equations, both for the challenging and deep math­ ematical questions posed by such equations and the important role they play in many areas of science and technology.

Examples of. The problem arises as equilibrium equation in population dynamics with nonlinear diffusion. We make use of global bifurcation theory to prove existence of.

Nonlinear diffusion equations have held a prominent place in the theory of partial differential equations, Nonlinear Diffusion Equations and Their Equilibrium States, 3 Proceedings from a Conference held August 20–29, in Gregynog, Wales.

Search within book. Buy Nonlinear Diffusion Equations and Their Equilibrium States I: Proceedings of a Microprogram held August Septem (Mathematical Sciences Research Institute Publications (12)) on FREE SHIPPING on qualified ordersAuthor: W.-M. Ni L. Peletier.

Nonlinear Diffusion Equations and Their Equilibrium States I Proceedings of a Microprogram held August 25–Septem Full Description: "Nonlinear diffusion equations, an important class of parabolic equations, come from a variety of diffusion phenomena which appear widely in nature. They are suggested as mathematical models of physical problems in many fields, such as filtration, phase transition, biochemistry and dynamics of biological groups.

Nonlinear diffusion equations have held a prominent place in the theory of partial differential equations, both for the challenging and deep math­ ematical questions posed by such equations and the important role they play in many areas of science and technology.

Get this from a library. Nonlinear diffusion equations and their equilibrium states, 3: proceedings from a conference held August, in Gregynog, Wales. [N G Lloyd;]. Nonlinear Diffusion Equations and Their Equilibrium States I: Proceedings of a Microprogram Held August Septem by W.M.

Ni (Editor), James Serrin (Editor)4/5(1). QANNonlinear diffusion equations and their equilibrium states: QAN Nonlinear evolution equations that change type / Includes bibliographies.

Constrained problems for ordinary differential equations and their solution in the abstract setting of bifurcation theory continue to attract wide attention. upper and lower bounds for the solutions of initial-boundary value problems associated with nonlinear reaction–diffusion equations.

The nonlinear analysis approximation technique. Nonlinear Diffusion Equations and Their Equilibrium States, 3, () Blow-up for semilinear parabolic equations with a gradient term. Mathematical Methods in Cited by: Including the basic mathematical tools needed to understand the rules for operating with the fractional derivatives and fractional differential equations, this self-contained text presents the possibility of using fractional diffusion equations with anomalous diffusion phenomena to propose powerful mathematical models for a large variety of Cited by: This chapter discusses the global bounded solutions of reaction–diffusion equations U t = DΔu + f(u), and more particularly, about these solutions' possible long-time asymptotic states.

It presents an assumption, where u is an ℝ m -valued function of x belongs to ℝ n and t belongs to ℝ +, D is a matrix with non-negative elements (most. () Blow-up set for a semilinear heat equation with small diffusion. Journal of Differential Equations() Blow-Up for Discretization of a Cited by: The correspondence between solutions of the p-Laplacian type equations and solutions to fast diffusion type equations have been used since a long time, cf.

[24] and more recently in [6], in the Author: Juan Luis Vazquez. Diffusion is the net movement of anything (for example, atom, ions, molecules) from a region of higher concentration to a region of lower concentration.

Diffusion is driven by a gradient in concentration. The concept of diffusion is widely used in many fields, including physics (particle diffusion), chemistry, biology, sociology, economics, and finance (diffusion of people, ideas.

@article{osti_, title = {A moving mesh finite difference method for equilibrium radiation diffusion equations}, author = {Yang, Xiaobo and Huang, Weizhang and Qiu, Jianxian}, abstractNote = {An efficient moving mesh finite difference method is developed for the numerical solution of equilibrium radiation diffusion equations in two dimensions.

We investigate solutions of a generalized diffusion equation that contains nonlinear terms in the presence of external forces and reaction terms. The solutions found here can have a compact or long tail behavior and can be expressed in terms of the q-exponential functions present in the Tsallis framework.

In the case of the long-tailed behavior, in the asymptotic limit, these Cited by: 2. This book provides a new focus on the increasing use of mathematical applications in the life sciences, while also addressing key topics such as linear PDEs, first-order nonlinear PDEs, classical and weak solutions, shocks, hyperbolic systems, Author: J.

David Logan.Book Name Author(s) Ginzburg-Landau Vortices 0th Edition 0 Problems solved: Haïm Brezis, Tatsien Li, Haim Brezis, Daqian Li: Ginzburg-Landau Vortices 1st Edition 0 Problems solved: Frederic Helein, Fabrice Bethuel, Haim Brezis: Nonlinear Diffusion Equations and Their Equilibrium States, 3 0th Edition 0 Problems solved.Hans G.

Kaper and Man Kam Kwong, A free boundary problem arising in plasma physics, Nonlinear diffusion equations and their equilibrium states, 3 (Gregynog, ) Progr.

Nonlinear Differential Equations Appl., vol. 7, Birkhäuser Boston, Boston, MA,pp. –