Uniqueness Theorems for Variational Problems by the Method of Transformation Groups Book

Name: Uniqueness Theorems for Variational Problems by the Method of Tra
Brand: Steidl Publishing
SKU: 9783540218395
Price: 99.99 USD
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$Uniqueness Theorems for Variational Problems by the Method of Transformation Groups, A classical problem in the calculus of variations is the investigation of critical points of functionals {\cal L} on normed spaces V. The present work addresses the question: Under what conditions on the functional {\cal L} and the underlying space V does, Uniqueness Theorems for Variational Problems by the Method of Transformation Groups has a rating of 4 stars$

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Uniqueness Theorems for Variational Problems by the Method of Transformation Groups, A classical problem in the calculus of variations is the investigation of critical points of functionals {\cal L} on normed spaces V. The present work addresses the question: Under what conditions on the functional {\cal L} and the underlying space V does, Uniqueness Theorems for Variational Problems by the Method of Transformation Groups

4 out of 5 stars based on 2 reviews

Uniqueness Theorems for Variational Problems by the Method of Transformation Groups
Written by author Wolfgang Reichel
Published by Springer-Verlag New York, LLC, September 2007
A classical problem in the calculus of variations is the investigation of critical points of functionals {cal L} on normed spaces V. The present work addresses the question: Under what conditions on the functional {cal L} and the underlying space V does
A classical problem in the calculus of variations is the investigation of critical points of functionals {cal L} on normed spaces V. The present work addresses the question: Under what conditions on the functional {cal L} and the underlying space V

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1 Introduction 1
2 Uniqueness of critical points (I) 9
3 Uniqueness of critical points (II) 27
4 Variational problems on Riemannian manifolds 59
5 Scalar problems in Euclidean space 89
6 Vector problems in Euclidean space 127
A Frechet-differentiability 139
B Lipschitz-properties of g[subscript [epsilon]] and [Omega][subscript [epsilon]] 141

Title: Uniqueness Theorems for Variational Problems by the Method of Transformation Groups

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Steidl Publishing

Item Number: 9783540218395

Publication Date: September 2007

Number: 1

Product Description: Uniqueness Theorems for Variational Problems by the Method of Transformation Groups

Universal Product Code (UPC): 9783540218395

WonderClub Stock Keeping Unit (WSKU): 9783540218395

Rating: 4/5 based on 2 Reviews

Image Location: https://wonderclub.com/images/covers/83/95/9783540218395.jpg

Category: Media >> Books

Weight: 0.200 kg (0.44 lbs)

Width: 9.210 cm (3.63 inches)

Heigh : 6.140 cm (2.42 inches)

Depth: 0.370 cm (0.15 inches)

Date Added: August 25, 2020, Added By: Ross

Date Last Edited: August 25, 2020, Edited By: Ross

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$99.99	Digital	Arrives between Apr 26 - May 26 Login to your account for a direct download. Some files are emailed from Dropbox. Continent $0.00 - World $0.00	WonderClub $Uniqueness Theorems for Variational Problems by the Method of Transformation Groups, A classical problem in the calculus of variations is the investigation of critical points of functionals {\cal L} on normed spaces V. The present work addresses the question: Under what conditions on the functional {\cal L} and the underlying space V does, Uniqueness Theorems for Variational Problems by the Method of Transformation Groups has a rating of 4.9961265332473 stars$ (9294 total ratings)

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$3 Stars Rating for Uniqueness Theorems for Variational Problems by the Method of Transformation Groups, A classical problem in the calculus of variations is the investigation of critical points of functionals {\cal L} on normed spaces V. The present work addresses the question: Under what conditions on the functional {\cal L} and the underlying space V does, Uniqueness Theorems for Variational Problems by the Method of Transformation Groups$ Uniqueness Theorems for Variational Problems by the Method of Transformation Groups

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1	Introduction	1
2	Uniqueness of critical points (I)	9
3	Uniqueness of critical points (II)	27
4	Variational problems on Riemannian manifolds	59
5	Scalar problems in Euclidean space	89
6	Vector problems in Euclidean space	127
A	Frechet-differentiability	139
B	Lipschitz-properties of g[subscript [epsilon]] and [Omega][subscript [epsilon]]	141