Chapter: Topics on Linear Operators

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Home > Functional Analysis and Applied Optimization in Banach Spaces: Applications to Non-Convex Variational Models > Topics on Linear Operators

Functional Analysis and Applied Optimization in Banach Spaces: Applications to Non-Convex Variational Models |

Fabio Botelho

Springer International Publishing

Functional Analysis and Applied Optimization in Banach Spaces: Applications to Non-Convex Variational Models

Topics on Linear Operators

Chapter Info

Authors

Fabio Botelho

ARI Id

1674219795019_3392866

Access

Not Available Free

Pages

57-97

DOI

10.1007/978-3-319-06074-3_3

Chapter URL

https://rd.springer.com/chapter/10.1007/978-3-319-06074-3_3

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Chapters/Headings	Author(s)	Pages	Info
Front Matter		i-xviii
Front Matter		1-1
Topological Vector Spaces	Fabio Botelho	3-40
The Hahn–Banach Theorems and Weak Topologies	Fabio Botelho	41-56
Topics on Linear Operators	Fabio Botelho	57-97
Basic Results on Measure and Integration	Fabio Botelho	99-128
The Lebesgue Measure in \(\mathbb{R}^{n}\)	Fabio Botelho	129-146
Other Topics in Measure and Integration	Fabio Botelho	147-166
Distributions	Fabio Botelho	167-174
The Lebesgue and Sobolev Spaces	Fabio Botelho	175-221
Front Matter		223-223
Basic Concepts on the Calculus of Variations	Fabio Botelho	225-249
Basic Concepts on Convex Analysis	Fabio Botelho	251-285
Constrained Variational Optimization	Fabio Botelho	287-317
Front Matter		319-319
Duality Applied to Elasticity	Fabio Botelho	321-341
Duality Applied to a Plate Model	Fabio Botelho	343-362
About Ginzburg–Landau-Type Equations: The Simpler Real Case	Fabio Botelho	363-372
The Full Complex Ginzburg–Landau System	Fabio Botelho	373-392
More on Duality and Computation for the Ginzburg–Landau System	Fabio Botelho	393-424
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