Author: Djairo Guedes de Figueiredo
Publisher:
ISBN:
Category : Morse theory
Languages : en
Pages : 28
Book Description
Non-radially Symmetric Solutions for a Superlinear Ambrosetti-Prodi Type Problem in a Ball
Author: Djairo Guedes de Figueiredo
Publisher:
ISBN:
Category : Morse theory
Languages : en
Pages : 28
Book Description
Publisher:
ISBN:
Category : Morse theory
Languages : en
Pages : 28
Book Description
Djairo G. de Figueiredo - Selected Papers
Author: Djairo G. de Figueiredo
Publisher: Springer Science & Business Media
ISBN: 3319028561
Category : Mathematics
Languages : en
Pages : 733
Book Description
This volume presents a collection of selected papers by the prominent Brazilian mathematician Djairo G. de Figueiredo, who has made significant contributions in the area of Differential Equations and Analysis. His work has been highly influential as a challenge and inspiration to young mathematicians as well as in development of the general area of analysis in his home country of Brazil. In addition to a large body of research covering a variety of areas including geometry of Banach spaces, monotone operators, nonlinear elliptic problems and variational methods applied to differential equations, de Figueiredo is known for his many monographs and books. Among others, this book offers a sample of the work of Djairo, as he is commonly addressed, advancing the study of superlinear elliptic problems (both scalar and system cases), including questions on critical Sobolev exponents and maximum principles for non-cooperative elliptic systems in Hamiltonian form.
Publisher: Springer Science & Business Media
ISBN: 3319028561
Category : Mathematics
Languages : en
Pages : 733
Book Description
This volume presents a collection of selected papers by the prominent Brazilian mathematician Djairo G. de Figueiredo, who has made significant contributions in the area of Differential Equations and Analysis. His work has been highly influential as a challenge and inspiration to young mathematicians as well as in development of the general area of analysis in his home country of Brazil. In addition to a large body of research covering a variety of areas including geometry of Banach spaces, monotone operators, nonlinear elliptic problems and variational methods applied to differential equations, de Figueiredo is known for his many monographs and books. Among others, this book offers a sample of the work of Djairo, as he is commonly addressed, advancing the study of superlinear elliptic problems (both scalar and system cases), including questions on critical Sobolev exponents and maximum principles for non-cooperative elliptic systems in Hamiltonian form.
Handbook of Differential Equations: Stationary Partial Differential Equations
Author: Michel Chipot
Publisher: Elsevier
ISBN: 0080560598
Category : Mathematics
Languages : en
Pages : 618
Book Description
This handbook is the sixth and last volume in the series devoted to stationary partial differential equations. The topics covered by this volume include in particular domain perturbations for boundary value problems, singular solutions of semilinear elliptic problems, positive solutions to elliptic equations on unbounded domains, symmetry of solutions, stationary compressible Navier-Stokes equation, Lotka-Volterra systems with cross-diffusion, and fixed point theory for elliptic boundary value problems.* Collection of self-contained, state-of-the-art surveys* Written by well-known experts in the field* Informs and updates on all the latest developments
Publisher: Elsevier
ISBN: 0080560598
Category : Mathematics
Languages : en
Pages : 618
Book Description
This handbook is the sixth and last volume in the series devoted to stationary partial differential equations. The topics covered by this volume include in particular domain perturbations for boundary value problems, singular solutions of semilinear elliptic problems, positive solutions to elliptic equations on unbounded domains, symmetry of solutions, stationary compressible Navier-Stokes equation, Lotka-Volterra systems with cross-diffusion, and fixed point theory for elliptic boundary value problems.* Collection of self-contained, state-of-the-art surveys* Written by well-known experts in the field* Informs and updates on all the latest developments
Contributions to Nonlinear Analysis
Author: Thierry Cazenave
Publisher: Springer Science & Business Media
ISBN: 3764374012
Category : Mathematics
Languages : en
Pages : 516
Book Description
This paper is concerned with the existence and uniform decay rates of solutions of the waveequation with a sourceterm and subject to nonlinear boundary damping ? ? u ?? u =|u| u in ? ×(0,+?) ? tt ? ? ? ? u=0 on ? ×(0,+?) 0 (1. 1) ? ? u+g(u)=0 on ? ×(0,+?) ? t 1 ? ? ? ? 0 1 u(x,0) = u (x); u (x,0) = u (x),x? ? , t n where ? is a bounded domain of R ,n? 1, with a smooth boundary ? = ? ?? . 0 1 Here, ? and ? are closed and disjoint and ? represents the unit outward normal 0 1 to ?. Problems like (1. 1), more precisely, ? u ?? u =?f (u)in? ×(0,+?) ? tt 0 ? ? ? ? u=0 on ? ×(0,+?) 0 (1. 2) ? ? u =?g(u )?f (u)on? ×(0,+?) ? t 1 1 ? ? ? ? 0 1 u(x,0) = u (x); u (x,0) = u (x),x? ? , t were widely studied in the literature, mainly when f =0,see[6,13,22]anda 1 long list of references therein. When f =0and f = 0 this kind of problem was 0 1 well studied by Lasiecka and Tataru [15] for a very general model of nonlinear functions f (s),i=0,1, but assuming that f (s)s? 0, that is, f represents, for i i i each i, an attractive force.
Publisher: Springer Science & Business Media
ISBN: 3764374012
Category : Mathematics
Languages : en
Pages : 516
Book Description
This paper is concerned with the existence and uniform decay rates of solutions of the waveequation with a sourceterm and subject to nonlinear boundary damping ? ? u ?? u =|u| u in ? ×(0,+?) ? tt ? ? ? ? u=0 on ? ×(0,+?) 0 (1. 1) ? ? u+g(u)=0 on ? ×(0,+?) ? t 1 ? ? ? ? 0 1 u(x,0) = u (x); u (x,0) = u (x),x? ? , t n where ? is a bounded domain of R ,n? 1, with a smooth boundary ? = ? ?? . 0 1 Here, ? and ? are closed and disjoint and ? represents the unit outward normal 0 1 to ?. Problems like (1. 1), more precisely, ? u ?? u =?f (u)in? ×(0,+?) ? tt 0 ? ? ? ? u=0 on ? ×(0,+?) 0 (1. 2) ? ? u =?g(u )?f (u)on? ×(0,+?) ? t 1 1 ? ? ? ? 0 1 u(x,0) = u (x); u (x,0) = u (x),x? ? , t were widely studied in the literature, mainly when f =0,see[6,13,22]anda 1 long list of references therein. When f =0and f = 0 this kind of problem was 0 1 well studied by Lasiecka and Tataru [15] for a very general model of nonlinear functions f (s),i=0,1, but assuming that f (s)s? 0, that is, f represents, for i i i each i, an attractive force.
Semigroups in Symmetric Lie Groups
Author: Laércio J. dos Santos
Publisher:
ISBN:
Category : Automorphisms
Languages : en
Pages : 24
Book Description
Publisher:
ISBN:
Category : Automorphisms
Languages : en
Pages : 24
Book Description
Nodal Solutions for a Nonhomogeneous Elliptic Equation with Symmetry
Author: Marcelo F. Furtado
Publisher:
ISBN:
Category : Differential equations, Elliptic
Languages : en
Pages : 18
Book Description
Publisher:
ISBN:
Category : Differential equations, Elliptic
Languages : en
Pages : 18
Book Description
Error Estimates for Semi-Galerkin Approximations of Nonhomogenous Incompressible Fluids
Author: Pablo Gustavo Albuquerque Braz e Silva
Publisher:
ISBN:
Category : Fluid dynamics
Languages : en
Pages : 38
Book Description
Publisher:
ISBN:
Category : Fluid dynamics
Languages : en
Pages : 38
Book Description
Perturbative Self-interacting Scalar Field Theory
Author: R. da Rocha
Publisher:
ISBN:
Category : Generalized spaces
Languages : en
Pages : 18
Book Description
Publisher:
ISBN:
Category : Generalized spaces
Languages : en
Pages : 18
Book Description
Geometric Algebras
Author: A. M. Moya
Publisher:
ISBN:
Category : Clifford algebras
Languages : en
Pages : 40
Book Description
Publisher:
ISBN:
Category : Clifford algebras
Languages : en
Pages : 40
Book Description
Mathematical Reviews
Author:
Publisher:
ISBN:
Category : Mathematics
Languages : en
Pages : 900
Book Description
Publisher:
ISBN:
Category : Mathematics
Languages : en
Pages : 900
Book Description