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Mathematical tools for shape analysis and description

Libro
Data di Pubblicazione:
2014
Abstract:
This book is a guide for researchers and practitioners to the new frontiers of 3D shape analysis and the complex mathematical tools most methods rely on. The target reader includes students, researchers and professionals with an undergraduate mathematics background, who wish to understand the mathematics behind shape analysis. The authors begin with a quick review of basic concepts in geometry, topology, differential geometry, and proceed to advanced notions of algebraic topology, always keeping an eye on the application of the theory, through examples of shape analysis methods such as 3D segmentation, correspondence, and retrieval. A number of research solutions in the field come from advances in pure and applied mathematics, as well as from the re-reading of classical theories and their adaptation to the discrete setting. In a world where disciplines (fortunately) have blurred boundaries, the authors believe that this guide will help to bridge the distance between theory and practice.
Tipologia CRIS:
03.01 Monografia o trattato scientifico
Keywords:
Computational topology; Differential geometry; Algebraic topology; Spectral methods; Shape invariants; Distance measures; Shape transformations; 3D shape analysis; 3D shape description; 3D shape retrieval; Morse theory; Topological persistence
Elenco autori:
Spagnuolo, Michela; Falcidieno, Bianca; Biasotti, SILVIA MARIA; Giorgi, Daniela
Autori di Ateneo:
BIASOTTI SILVIA MARIA
GIORGI DANIELA
SPAGNUOLO MICHELA
Link alla scheda completa:
https://iris.cnr.it/handle/20.500.14243/253405
Pubblicato in:
SYNTHESIS LECTURES ON COMPUTER GRAPHICS AND ANIMATION
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URL

http://www.morganclaypool.com/doi/abs/10.2200/S00588ED1V01Y201407CGR016
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