» » Surface Evolution Equations: A Level Set Approach (Monographs in Mathematics)

eBook Surface Evolution Equations: A Level Set Approach (Monographs in Mathematics) epub

by Yoshikazu Giga

eBook Surface Evolution Equations: A Level Set Approach (Monographs in Mathematics) epub
  • ISBN: 3764324309
  • Author: Yoshikazu Giga
  • Genre: Science
  • Subcategory: Mathematics
  • Language: English
  • Publisher: Birkhäuser; 2006 edition (June 29, 2006)
  • Pages: 264 pages
  • ePUB size: 1860 kb
  • FB2 size 1984 kb
  • Formats mbr rtf doc lrf


This book presents a self-contained introduction to the analytic foundation of a level set approach for various surface evolution equations including curvature . Moreover, structures of level set equations are studied in detail

This book presents a self-contained introduction to the analytic foundation of a level set approach for various surface evolution equations including curvature flow equations. These equations are important in many applications, such as material sciences, image processing and differential geometry. The goal is to introduce a generalized notion of solutions allowing singularities, and to solve the initial-value problem globally-in-time in a generalized sense. Moreover, structures of level set equations are studied in detail. Further, a rather complete introduction to the theory of viscosity solutions is contained, which is a key tool for the level set approach.

Surface Evolution Equations book. Start by marking Surface Evolution Equations: A Level Set Approach (Monographs in Mathematics) as Want to Read: Want to Read savin. ant to Read.

Semantic Scholar extracted view of "Surface Evolution Equations: A Level Set . oceedings{Giga2006SurfaceEE, title {Surface Evolution Equations: A Level Set Approach}, author {Yoshikazu Giga}, year {2006} }. Yoshikazu Giga.

Semantic Scholar extracted view of "Surface Evolution Equations: A Level Set Approach" by Yoshikazu Giga.

Электронная книга "Surface Evolution Equations: A Level Set Approach", Yoshikazu Giga. Эту книгу можно прочитать в Google Play Книгах на компьютере, а также на устройствах Android и iOS. Выделяйте текст, добавляйте закладки и делайте заметки, скачав книгу "Surface Evolution Equations: A Level Set Approach" для чтения в офлайн-режиме.

This book presents a self-contained introduction to the analytic foundation of a level set approach for various surface .

This book presents a self-contained introduction to the analytic foundation of a level set approach for various surface evolution equations including curvature flow equations. This text focuses on a variety of topics in mathematics in common usage in graduate engineering programs including vector calculus, linear and nonlinear ordinary differential equations, approximation methods, vector spaces, linear algebra, integral equations and dynamical systems.

Home Science & Math Surface Evolution Equations: A Level Set Approach . Author: Yoshikazu Giga.

Home Science & Math Surface Evolution Equations: A Level Set Approach (Monographs in Mathematics). Surface Evolution Equations: A Level Set Approach (Monographs in Mathematics). This book is intended to be a self-contained introduction to analytic foundations of a level set method for various surface evolution equations including curvature ?ow equations. These equations are important in various ?elds including material sciences, image processing and di?erential geometry.

Publisher: Birkhäuser. Monographs in Mathematics.

Surface Evolution Equations: A Level Set Approach. Publisher: Birkhäuser.

This book presents a self-contained introduction to the analytic foundation of a level set approach for various surface evolution equations including curvature flow equations

This book presents a self-contained introduction to the analytic foundation of a level set approach for various surface evolution equations including curvature flow equations. Various equivalent definitions of solutions are studied. Several new results on equivalence are also presented

The level set methods (LSM) can be categorized into partial differential . Consider a closed parameterized planar curve or surface, denoted by C(p,t): R+→Rn, where n 2 is for.

The level set methods (LSM) can be categorized into partial differential equation (PDE) based ones and variational ones. The level set evolution (LSE) of PDE-based LSM is directly derived from the geometric consideration of the motion equations, which can be used to implement most of the parametric ACMs, such as Kass et a. s snakes The RD equation was originally used to model the chemical mechanism of animal coats . Level Set Method.

This book is intended to be a self-contained introduction to analytic foundations of a level set method for various surface evolution equations including curvature ?ow equations. These equations are important in various ?elds including material sciences, image processing and di?erential geometry. The goal of this book is to introduce a generalized notion of solutions allowing singularities and solve the initial-value problem globally-in-time in a generalized sense. Various equivalent de?nitions of solutions are studied. Several new results on equivalence are also presented. Wepresentherearathercompleteintroductiontothetheoryofviscosityso- tionswhichis a keytoolforthe levelsetmethod. Alsoa self-containedexplanation isgivenforgeneralsurfaceevolutionequationsofthe secondorder.Althoughmost ofthe resultsin this book aremoreor lessknown,they arescatteredinseveralr- erences, sometimes without proof. This book presents these results in a synthetic way with full proofs. However, the references are not exhaustive at all. The book is suitable for applied researchers who would like to know the detail of the theory as well as its ?avour.No familiarity with di?erential geometry and the theory of viscosity solutions is required. The prerequisites are calculus, linear algebra and some familiarity with semicontinuous functions. This book is also suitable for upper level under graduate students who are interested in the ?eld.
eBooks Related to Surface Evolution Equations: A Level Set Approach (Monographs in Mathematics)
Contacts | Privacy Policy | DMCA
All rights reserved.
lycee-pablo-picasso.fr © 2016-2020