Functional Analysis and Applied Optimization in Banach Spaces

Botelho, Fabio

Functional Analysis and Applied Optimization in Banach Spaces

Fabio Botelho ()
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Fabio Botelho: Federal University of Pelotas, Department of Mathematics and Statistics

in Springer Books from Springer

Date: 2014
Edition: 2014
ISBN: 978-3-319-06074-3
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Chapters in this book:

Errata: Fabio Botelho
Topological Vector Spaces: Fabio Botelho
The Hahn–Banach Theorems and Weak Topologies: Fabio Botelho
Topics on Linear Operators: Fabio Botelho
Basic Results on Measure and Integration: Fabio Botelho
The Lebesgue Measure in ℝ n $$\mathbb{R}^{n}$$: Fabio Botelho
Other Topics in Measure and Integration: Fabio Botelho
Distributions: Fabio Botelho
The Lebesgue and Sobolev Spaces: Fabio Botelho
Basic Concepts on the Calculus of Variations: Fabio Botelho
Basic Concepts on Convex Analysis: Fabio Botelho
Constrained Variational Optimization: Fabio Botelho
Duality Applied to Elasticity: Fabio Botelho
Duality Applied to a Plate Model: Fabio Botelho
About Ginzburg–Landau-Type Equations: The Simpler Real Case: Fabio Botelho
The Full Complex Ginzburg–Landau System: Fabio Botelho
More on Duality and Computation for the Ginzburg–Landau System: Fabio Botelho
On Duality Principles for Scalar and Vectorial Multi-well Variational Problems: Fabio Botelho
More on Duality Principles for Multi-well Problems: Fabio Botelho
Duality and Computation for Quantum Mechanics Models: Fabio Botelho and Anderson Ferreira
Duality Applied to the Optimal Design in Elasticity: Fabio Botelho and Alexandre Molter
Duality Applied to Micro-Magnetism: Fabio Botelho
The Generalized Method of Lines Applied to Fluid Mechanics: Fabio Botelho
Duality Applied to the Optimal Control and Optimal Design of a Beam Model: Fabio Botelho

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DOI: 10.1007/978-3-319-06074-3

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