Cantitate/Preț
Produs

Shapes and Diffeomorphisms: Applied Mathematical Sciences, cartea 171

Autor Laurent Younes
en Limba Engleză Paperback – 28 iun 2012
Shapes are complex objects to apprehend, as mathematical entities, in terms that also are suitable for computerized analysis and interpretation. This volume provides the background that is required for this purpose, including different approaches that can be used to model shapes, and algorithms that are available to analyze them. It explores, in particular, the interesting connections between shapes and the objects that naturally act on them, diffeomorphisms. The book is, as far as possible, self-contained, with an appendix that describes a series of classical topics in mathematics (Hilbert spaces, differential equations, Riemannian manifolds) and sections that represent the state of the art in the analysis of shapes and their deformations.A direct application of what is presented in the book is a branch of the computerized analysis of medical images, called computational anatomy.
Citește tot Restrânge

Toate formatele și edițiile

Toate formatele și edițiile Preț Express
Paperback (1) 48846 lei  6-8 săpt.
  Springer Berlin, Heidelberg – 28 iun 2012 48846 lei  6-8 săpt.
Hardback (2) 46151 lei  39-44 zile
  Springer – 24 mai 2010 46151 lei  39-44 zile
  Springer Berlin, Heidelberg – 28 mai 2019 58395 lei  39-44 zile

Din seria Applied Mathematical Sciences

Preț: 48846 lei

Nou

Puncte Express: 733

Preț estimativ în valută:
9352 9739$ 7760£

Carte tipărită la comandă

Livrare economică 13-27 februarie

Preluare comenzi: 021 569.72.76

Specificații

ISBN-13: 9783642263484
ISBN-10: 3642263488
Pagini: 452
Ilustrații: XVI, 438 p. 36 illus.
Dimensiuni: 155 x 235 x 24 mm
Greutate: 0.63 kg
Ediția:2010
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seria Applied Mathematical Sciences

Locul publicării:Berlin, Heidelberg, Germany

Public țintă

Research

Cuprins

Parametrized Plane Curves.- Medial Axis.- Moment-Based Representation.- Local Properties of Surfaces.- Isocontours and Isosurfaces.- Evolving Curves and Surfaces.- Deformable templates.- Ordinary Differential Equations and Groups of Diffeomorphisms.- Building Admissible Spaces.- Deformable Objects and Matching Functionals.- Diffeomorphic Matching.- Distances and Group Actions.- Metamorphosis.

Recenzii

From the reviews:
“The book under review deals with the fascinating subject of shapes. … This is a book on applied mathematics which provides a description of the wide range of methods that have been invented to represent, detect, or compare shapes … together with the necessary mathematical background that they require. The book could also be of interest to an engineering- or computer-science-oriented reader, as it gives in several places concrete algorithms and applicable methods, including experimental illustrations.” (Luca Granieri, Mathematical Reviews, Issue 2011 h)
“This book is an attempt at providing a description of a large range of methods used to represent, detect and compare shapes … together with the mathematical background that they require. … This book on applied mathematics is of interest to engineers and computer scientists having direct applications in the computerized analysis of medical images. This theory will as well lead to other interesting applications in the future.” (Corina Mohorianu, Zentralblatt MATH, Vol. 1205, 2011)

Textul de pe ultima copertă

Shapes are complex objects, which are difficult to apprehend as mathematical entities, in ways that can also be amenable to computerized analysis and interpretation. This volume provides the background that is required for this purpose, including different approaches that can be used to model shapes, and algorithms that are available to analyze them. It explores, in particular, the interesting connections between shapes and the objects that naturally act on them, diffeomorphisms. The book is, as far as possible, self-contained, with an appendix that describes a series of classical topics in mathematics (Hilbert spaces, differential equations, Riemannian manifolds) and sections that represent the state of the art in the analysis of shapes and their deformations.
A direct application of what is presented in the book is a branch of the computerized analysis of medical images, called computational anatomy.

Caracteristici

direct application of the theory presented in the book is a branch of the computerized analysis of medical images, called computational anatomy provides the background that is required for apprehending shapes in terms that also are suitable for computerized analysis and interpretation explores, in particular, the interesting connections between shapes and the objects that naturally act on them, diffeomorphisms Includes supplementary material: sn.pub/extras

Descriere

Descriere de la o altă ediție sau format:
Shapes are complex objects to apprehend, as mathematical entities, in terms that also are suitable for computerized analysis and interpretation. This volume provides the background that is required for this purpose, including different approaches that can be used to model shapes, and algorithms that are available to analyze them. It explores, in particular, the interesting connections between shapes and the objects that naturally act on them, diffeomorphisms. The book is, as far as possible, self-contained, with an appendix that describes a series of classical topics in mathematics (Hilbert spaces, differential equations, Riemannian manifolds) and sections that represent the state of the art in the analysis of shapes and their deformations.A direct application of what is presented in the book is a branch of the computerized analysis of medical images, called computational anatomy.

Notă biografică

A former student of the Ecole Normale Supérieure in Paris, Laurent Younes received his Ph.D. from the University Paris Sud in 1989. Now a professor in the Department of Applied Mathematics and Statistics at Johns Hopkins University (which he joined in 2003), he was a junior, then senior researcher at CNRS in France from 1991 to 2003. His research is in stochastic modeling for imaging and biology, shape analysis and computational anatomy. He is a core faculty member of the Center for Imaging Science and of the Institute for Computational Medicine at JHU.