Chapter: Spectral Analysis, a General Approach in Normed Spaces

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Home > Functional Analysis, Calculus of Variations and Numerical Methods for Models inPhysics and Engineering > Spectral Analysis, a General Approach in Normed Spaces

Functional Analysis, Calculus of Variations and Numerical Methods for Models inPhysics and Engineering |

Fabio Silva Botelho

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Functional Analysis, Calculus of Variations and Numerical Methods for Models inPhysics and Engineering

Spectral Analysis, a General Approach in Normed Spaces

Chapter Info

Authors

Fabio Silva Botelho

ARI Id

1665717606685_13527984

Access

Not Available Free

Pages

100-135

DOI

10.1201/9780429343315-7

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Chapters/Headings	Author(s)	Pages	Info
Functional Analysis		1-251
Metric Spaces	Fabio Silva Botelho	1-25
Topological Vector Spaces	Fabio Silva Botelho	26-51
Hilbert Spaces	Fabio Silva Botelho	52-65
The Hahn-Banach Theorems and the Weak Topologies	Fabio Silva Botelho	66-85
Topics on Linear Operators	Fabio Silva Botelho	86-99
Spectral Analysis, a General Approach in Normed Spaces	Fabio Silva Botelho	100-135
Basic Results on Measure and Integration	Fabio Silva Botelho	136-160
The Lebesgue Measure in ℝ n	Fabio Silva Botelho	161-177
Other Topics in Measure and Integration	Fabio Silva Botelho	178-194
Distributions	Fabio Silva Botelho	195-200
The Lebesgue and Sobolev Spaces	Fabio Silva Botelho	201-251
Calculus of Variations, Convex Analysis and Restricted Optimization		252-366
Basic Topics on the Calculus of Variations	Fabio Silva Botelho	252-281
More Topics on the Calculus of Variations	Fabio Silva Botelho	282-295
Convex Analysis and Duality Theory	Fabio Silva Botelho	296-327
Constrained Variational Optimization	Fabio Silva Botelho	328-355
On Central Fields in the Calculus of Variations	Fabio Silva Botelho	356-366
Applications to Models in Physics and Engineering		367-568
Global Existence Results and Duality for Non-Linear Models of Plates and Shells	Fabio Silva Botelho	367-390
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