Level Set Methods and Fast Marching Methods by J A Sethian

Level Set Methods and Fast Marching Methods by J A Sethian

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Summary

This book is an introduction to level set methods and fast marching methods, which are powerful numerical techniques for analyzing and computing interface motion in a host of settings. It will be a useful resource for mathematicians, applied scientists, practising engineers and computer graphic artists.

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Level Set Methods and Fast Marching Methods by J A Sethian

This new edition of Professor Sethian's successful text provides an introduction to level set methods and fast marching methods, which are powerful numerical techniques for analyzing and computing interface motion in a host of settings. They rely on a fundamental shift in how one views moving boundaries; rethinking the natural geometric Lagrangian perspective and exchanging it for an Eulerian, initial value partial differential equation perspective. For this edition, the collection of applications provided in the text has been expanded, including examples from physics, chemistry, fluid mechanics, combustion, image processing, material science, fabrication of microelectronic components, computer vision, computer-aided design, and optimal control theory. This book will be a useful resource for mathematicians, applied scientists, practising engineers, computer graphic artists, and anyone interested in the evolution of boundaries and interfaces.
"The book does give a representative picture of the flavor of the field today" Mathematical Reviews
"It is a useful introduction to a remarkably dynamic area." Mathematics of Computation
SKU Unavailable
ISBN 13 9780521645577
ISBN 10 0521645573
Title Level Set Methods and Fast Marching Methods
Author J A Sethian
Series Cambridge Monographs On Applied And Computational Mathematics
Condition Unavailable
Binding Type Paperback
Publisher Cambridge University Press
Year published 1999-06-13
Number of pages 404
Cover note Book picture is for illustrative purposes only, actual binding, cover or edition may vary.