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Hörmander Spaces, Interpolation, and Elliptic Problems

. It is distinguished by a systematic use of the method of interpolation with a functional parameter of abstract Hilbert spaces and Sobolev;

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Finite Elements

application to differential equations. Beginning with a brief introduction to Sobolev spaces and elliptic scalar problems, the text progresses through;

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An Introduction to the Mathematical Theory of Finite Elements

introductory accounts of the theory of distributions, Sobolev spaces, intermediate spaces and duality, the theory of elliptic equations, and;

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Lectures on Elliptic and Parabolic Equations in Holder Spaces

These lectures concentrate on fundamentals of the modern theory of linear elliptic and parabolic equations in Holder spaces. Krylov shows;

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Nonlinear Potential Theory and Weighted Sobolev Spaces

belongs to Muckenhoupt's class of Ap weights. These spaces occur as solutions spaces for degenerate elliptic partial differential equations. The;

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Operator Extensions, Interpolation of Functions and Related Topics

in Timisoara (Romania) in June 1992, centring on the problems of extensions of operators and their connections with interpolation of analytic functions;

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Functional Spaces for the Theory of Elliptic Partial Differential Equations

The theory of elliptic boundary problems is fundamental in analysis and the role of spaces of weakly differentiable functions (also called;

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semigroup theory and applications

This book contains articles on maximal regulatory problems, interpolation spaces, multiplicative perturbations of generators, linear and;

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semigroup theory and applications

This book contains articles on maximal regulatory problems, interpolation spaces, multiplicative perturbations of generators, linear and;

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Morrey Spaces

analysis in volume I and generalizations and interpolation of Morrey spaces in volume II. Features Provides a 'from-scratch;

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Morrey Spaces

II focused mainly generalizations and interpolation of Morrey spaces. Features Provides a 'from-scratch' overview of the;

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Topics in Interpolation Theory

equations and interpolation in spaces with an indefinite metric, and this text should appeal to mathematicians specializing in pure and applied;

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Variational Techniques for Elliptic Partial Differential Equations

Variational Techniques for Elliptic Partial Differential Equations, intended for graduate students studying applied math, analysis, and/or;

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Variational Techniques for Elliptic Partial Differential Equations

Variational Techniques for Elliptic Partial Differential Equations, intended for graduate students studying applied math, analysis, and/or;

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Computing with hp-ADAPTIVE FINITE ELEMENTS

hp-ADAPTIVE FINITE ELEMENTS: Volume 1. One- and Two-Dimensional Elliptic and Maxwell Problems presents 1D and 2D codes and automatic hp;

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Partial Differential Equations 2

spaces and spectral theory Schauder's theory of linear elliptic differential equations weak solutions of differential equations nonlinear;

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Extended Abstracts Fall 2019: Spaces of Analytic Functions

topics covered in this volume are approximation, interpolation and sampling problems in spaces of analytic functions, their applications to;

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Topology of Stratified Spaces

study of singular spaces using techniques from a variety of areas of geometry and topology and the interactions among them. Expository chapters;

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Topology of Stratified Spaces

study of singular spaces using techniques from a variety of areas of geometry and topology and the interactions among them. Expository chapters;

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Contributions to Operator Theory in Spaces with an Indefinite Metric

applications to ordinary and partial differential equations. With its interpolation and factorization problems, it should be of use to mathematical;

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Semilinear Elliptic Equations for Beginners

Semilinear elliptic equations are of fundamental importance for the study of geometry, physics, mechanics, engineering and life sciences;

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Analysis on Real and Complex Manifolds

, due to Peetre and Hormander. The inequalities of Garding and of Friedrichs on elliptic operators are proved and are used to prove the;

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Strongly Coupled Parabolic and Elliptic Systems

Strongly coupled (or cross-diffusion) systems of parabolic and elliptic partial differential equations appear in many physical applications;

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Numerical Analysis And Optimization

numerical simulation. Covering the finite difference method; variational formulation of elliptic problems; Sobolev spaces; elliptical problems; the;

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Elliptic PDEs on Compact Ricci Limit Spaces and Applications

In this paper the author studies elliptic PDEs on compact Gromov-Hausdorff limit spaces of Riemannian manifolds with lower Ricci curvature;

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Infinite Dimensional Optimization and Control Theory

differential equations are studied using semigroup theory, abstract differential equations in linear spaces, integral equations and interpolation;

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Infinite Dimensional Optimization and Control Theory

differential equations are studied using semigroup theory, abstract differential equations in linear spaces, integral equations and interpolation;

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