Geometric Flows on Planar Lattices by Braides, Andrea

Geometric Flows on Planar Lattices (Hardcover) (ISBN-13: 9783030699161)

Vendor: Andrea Braides
Product type: Books
Format: Hardcover
$129.99
$129.99
$129.99
Subtotal: $129.99
Geometric Flows on Planar Lattices by Braides, Andrea

Geometric Flows on Planar Lattices

$129.99
Geometric Flows on Planar Lattices by Braides, Andrea

Geometric Flows on Planar Lattices

$129.99
Format: Hardcover
Description
Description
x
This book introduces the reader to important concepts in modern applied analysis, such as homogenization, gradient flows on metric spaces, geometric evolution, Gamma-convergence tools, applications of geometric measure theory, properties of interfacial energies, etc. This is done by tackling a prototypical problem of interfacial evolution in heterogeneous media, where these concepts are introduced and elaborated in a natural and constructive way. At the same time, the analysis introduces open issues of a general and fundamental nature, at the core of important applications. The focus on two-dimensional lattices as a prototype of heterogeneous media allows visual descriptions of concepts and methods through a large amount of illustrations.



Author: Andrea Braides, Margherita Solci
ISBN-10: 3030699161
ISBN-13: 9783030699161
Publisher: Birkhauser
Language: English
Published: 03/24/2021
Pages: 134
Format: Hardcover
Weight: 0.84lbs
Size: 9.21h x 6.14w x 0.38d
By Andrea Braides
By Andrea Braides
x
Andrea Braides is professor of Mathematical Analysis at the University of Rome Tor Vergata. He is the author among others of the books Gamma-convergence for Beginners and (with A.Defranceschi) Homogenization of Multiple Integrals. He was an invited speaker at the 2014 International Congress of Mathematicians in Seoul in the section Mathematics in Science and Technology.

Margherita Solci is professor of Mathematical Analysis at the University of Sassari at Alghero. She works on various topics involving variational convergence; in particular, static and dynamic passages from discrete to continuum.

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