Function Spaces, Differential Operators and Nonlinear Analysis

Table of Contents

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   Book Overview
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   Chapter 1 Spaces of Differentiable Functions
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   Chapter 2 Entropy, Embeddings and Equations
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   Chapter 3 Nonvariational Elliptic Systems via Galerkin Methods
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   Chapter 4 Superposition Operators in Zygmund and BMO Spaces
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   Chapter 5 Asymptotics of a Singular Solution to the Dirichlet Problem for an Elliptic Equation with Discontinuous Coefficients Near the Boundary
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   Chapter 6 Weighted Hardy Spaces on a Domain and its Application
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   Chapter 7 The General Blow-up for Nonlinear PDE’s
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   Chapter 8 Laplace and Schrödinger Operators on Regular Metric Trees: The Discrete Spectrum Case
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    Chapter 9 Inverse Boundary Problems in Two Dimensions
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    Chapter 10 On the Regularity of Weak Solutions of Elliptic Systems in Banach Spaces
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    Chapter 11 Complements and Results on h-sets
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    Chapter 12 Lifting Properties of Sobolev Spaces
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    Chapter 13 Sharp Estimates of Approximation Numbers via Growth Envelopes
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    Chapter 14 Sharp Summability of Functions From Orlicz-Sobolev Spaces
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    Chapter 15 Regularity Problems for Some Semi-linear Problems
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    Chapter 16 Besov Regularity for the Neumann Problem
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    Chapter 17 Intrinsic Descriptions Using Means of Differences for Besov Spaces on Lipschitz Domains
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    Chapter 18 Landesman-Lazer Type like Results for the p -Laplacian
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    Chapter 19 On the Sobolev, Hardy and CLR Inequalities Associated with Schrödinger Operators
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    Chapter 20 Mazur Distance and Normal Structure in Banach Spaces
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    Chapter 21 Some Inequalities for Integral Operators, Associated with the Bessel Differential Operator
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    Chapter 22 On Determining Individual Behaviour from Population Data
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    Chapter 23 Nonlocal Investigations of Inhomogeneous Indefinite Elliptic Equations via Variational Methods
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    Chapter 24 Regularity Results and Parametrices of Semi-linear Boundary Problems of Product Type
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    Chapter 25 Potential Estimates for Large Solutions of Semilinear Elliptic Equations
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    Chapter 26 Coarea Properties of Sobolev Functions
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    Chapter 27 Banach Envelopes of the Besov and Triebel-Lizorkin Spaces and Applications to PDE’s
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    Chapter 28 On the Flow Map for a Class of Parabolic Equations
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    Chapter 29 Spaces of Functions with Bounded and Vanishing Mean Oscillation
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    Chapter 30 On Equivalent Quasi-norms on Lorentz Spaces
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    Chapter 31 Concave Functions of Second Order Elliptic Operators, Kernel Estimates and Applications
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    Chapter 32 On Approximation of Solutions of Parabolic Functional Differential Equations in Unbounded Domains
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    Chapter 33 Function Spaces in Presence of Symmetries: Compactness of Embeddings, Regularity and Decay of Functions