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Existence and Regularity Results for Some Shape Optimization Problems
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Existence and Regularity Results for Some Shape Optimization Problems

Book Details

Format Paperback / softback
ISBN-10 8876425268
ISBN-13 9788876425264
Publisher Birkhauser Verlag AG
Imprint Scuola Normale Superiore
Country of Manufacture CH
Country of Publication GB
Publication Date Apr 15th, 2015
Print length 349 Pages
Weight 514 grams
Dimensions 15.10 x 28.40 x 2.70 cms
Product Classification: Calculus of variations
KSh 3,250.00
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?We study the existence and regularity of optimal domains for functionals depending on the spectrum of the Dirichlet Laplacian or of more general Schrödinger operators.
?We study the existence and regularity of optimal domains for functionals depending on the spectrum of the Dirichlet Laplacian or of more general Schrödinger operators. The domains are subject to perimeter and volume constraints; we also take into account the possible presence of geometric obstacles. We investigate the properties of the optimal sets and of the optimal state functions. In particular, we prove that the eigenfunctions are Lipschitz continuous up to the boundary and that the optimal sets subject to the perimeter constraint have regular free boundary. We also consider spectral optimization problems in non-Euclidean settings and optimization problems for potentials and measures, as well as multiphase and optimal partition problems. 

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