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Homogenization of Multiple Integrals
Contributor(s): Braides, Andrea (Author), Defranceschi, Anneliese (Author)
ISBN: 019850246X     ISBN-13: 9780198502463
Publisher: Clarendon Press
OUR PRICE:   $180.50  
Product Type: Hardcover
Published: February 1999
Qty:
Annotation: Homogenization theory describes the macroscopic properties of structures with fine microstructure. Its applications are diverse and include optimal design and the study of composites. The theory relies on the asymptotic analysis of fast-oscillating differential equations or integral
functionals. This book is an introduction to the homogenization of nonlinear integral functionals. It emphasizes general results that do not rely on smoothness or convexity assumptions. The book presents a rigorous mathematical description of the overall properties of such functionals, with various
applications that range from cellular elastic materials to Riemannian metrics and Hamilton-Jacobi equations. The book also includes self-contained introductions to the theories of gamma-convergence and weak lower semicontinuous functionals.
Additional Information
BISAC Categories:
- Mathematics | Calculus
- Medical
- Mathematics | Applied
Dewey: 515.624
LCCN: 98008283
Series: Oxford Lecture Series in Mathematics and Its Applications
Physical Information: 0.75" H x 6.14" W x 9.21" (1.36 lbs) 312 pages
 
Descriptions, Reviews, Etc.
Publisher Description:
Homogenization theory describes the macroscopic properties of structures with fine microstructure. Its applications are diverse and include optimal design and the study of composites. The theory relies on the asymptotic analysis of fast-oscillating differential equations or integral
functionals. This book is an introduction to the homogenization of nonlinear integral functionals. It emphasizes general results that do not rely on smoothness or convexity assumptions. The book presents a rigorous mathematical description of the overall properties of such functionals, with various
applications that range from cellular elastic materials to Riemannian metrics and Hamilton-Jacobi equations. The book also includes self-contained introductions to the theories of gamma-convergence and weak lower semicontinuous functionals.