Nonlinear Functional Analysis and its Applications

Zeidler, Eberhard

Nonlinear Functional Analysis and its Applications

Eberhard Zeidler
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Eberhard Zeidler: Sektion Mathematik

Date: 1985
ISBN: 978-1-4612-5020-3
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Chapters in this book:

Introduction to the Subject: Eberhard Zeidler
Introductory Typical Examples: Eberhard Zeidler
Compactness and Extremal Principles: Eberhard Zeidler
Convexity and Extremal Principles: Eberhard Zeidler
Free Local Extrema of Differentiable Functionals and the Calculus of Variations: Eberhard Zeidler
Potential Operators: Eberhard Zeidler
Free Minima for Convex Functionals, Ritz Method and the Gradient Method: Eberhard Zeidler
Lagrange Multipliers and Eigenvalue Problems: Eberhard Zeidler
Ljusternik-Schnirelman Theory and the Existence of Several Eigenvectors: Eberhard Zeidler
Bifurcation for Potential Operators: Eberhard Zeidler
Differentiable Functionals on Convex Sets: Eberhard Zeidler
Convex Functionals on Convex Sets and Convex Analysis: Eberhard Zeidler
General Lagrange Multipliers (Dubovickii-Miljutin Theory): Eberhard Zeidler
General Duality Principle by Means of Lagrange Functions and Their Saddle Points: Eberhard Zeidler
Duality and the Generalized Kuhn-Tucker Theory: Eberhard Zeidler
Duality, Conjugate Functionals, Monotone Operators and Elliptic Differential Equations: Eberhard Zeidler
General Duality Principle by Means of Perturbed Problems and Conjugate Functionals: Eberhard Zeidler
Conjugate Functionals and Orlicz Spaces: Eberhard Zeidler
Elliptic Variational Inequalities: Eberhard Zeidler
Evolution Variational Inequalities of First Order in H-Spaces: Eberhard Zeidler
Evolution Variational Inequalities of Second Order in H-Spaces: Eberhard Zeidler
Accretive Operators and Multivalued First-Order Evolution Equations in B-Spaces: Eberhard Zeidler

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DOI: 10.1007/978-1-4612-5020-3

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