Differential Equations

Inverse and Direct Problems
Herausgeber: Favini, Angelo; Lorenzi, Alfredo

• Broschiertes Buch

Produktbeschreibung

Differential Equations: Inverse and Direct Problems presents a collection of research papers and surveys on differential equations. This book covers topics in various disciplinary fields, including differential equations in Banach spaces, integro-differential equations, models in superconductivity, hyperbolic partial differential equations, physical interpretation of general Wentzell boundary conditions, blowup of solutions, reaction-diffusion equation with memory, and Navier-Stokes equations. With contributions from leading experts, this text is ideal for mathematicians specializing in partial differential equations and Banach spaces.

Produktdetails

• Verlag: Chapman and Hall/CRC
• Seitenzahl: 296
• Erscheinungstermin: 9. Juni 2006
• Englisch
• Abmessung: 254mm x 178mm x 16mm
• Gewicht: 561g
• ISBN-13: 9781584886044
• ISBN-10: 1584886048
• Artikelnr.: 22095823

Autorenporträt

Angelo Favini, Alfredo Lorenzi

Inhaltsangabe

Degenerate first order identification problems in Banach spaces. A
non-isothermal dynamical Ginzburg-Landau model of superconductivity. Some
global in time results for integrodifferential parabolic inverse problems.
Fourth order ordinary differential operators with general Wentzell boundary
conditions. Study of elliptic differential equations in UMD spaces.
Degenerate integrodifferential equations of parabolic type. Exponential
attractors for semiconductor equations. Convergence to stationary states of
solutions to the semilinear equa- tion of viscoelasticity. Asymptotic
behavior of a phase field system with dynamic boundary conditions. The
power potential and nonexistence of positive solutions. The Model-Problem
associated to the Stefan Problem with Surface Tension: an Approach via
Fourier-Laplace Multipliers. Identification problems for nonautonomous
degenerate integrodifferential equations of parabolic type with Dirichlet
boundary conditions. Existence results for a phase transition model based
on microscopic movements. Strong L2-wellposedness in the complex
Ginzburg-Landau equation.