Kirjojen hintavertailu – 12 859 829 kirjaa ja 27 kauppaa

Kirjailija

Frédéric Cao

Kirjat ja teokset yhdessä paikassa: 2 kirjaa, julkaisuja vuosilta 2003–2008, suosituimpiin kuuluu Geometric Curve Evolution and Image Processing. Vertaile teosten hintoja ja tarkista saatavuus suomalaisista kirjakaupoista.

2 kirjaa

Kirjojen julkaisuvuodet: 2003–2008.

A Theory of Shape Identification

A Theory of Shape Identification

Frédéric Cao; José-Luis Lisani; Jean-Michel Morel; Pablo Musé; Frédéric Sur

Springer-Verlag Berlin and Heidelberg GmbH Co. K
2008
nidottu
Recent years have seen dramatic progress in shape recognition algorithms applied to ever-growing image databases. They have been applied to image stitching, stereo vision, image mosaics, solid object recognition and video or web image retrieval. More fundamentally, the ability of humans and animals to detect and recognize shapes is one of the enigmas of perception. The book describes a complete method that starts from a query image and an image database and yields a list of the images in the database containing shapes present in the query image. A false alarm number is associated to each detection. Many experiments will show that familiar simple shapes or images can reliably be identified with false alarm numbers ranging from 10-5 to less than 10-300. Technically speaking, there are two main issues. The first is extracting invariant shape descriptors from digital images. Indeed, a shape can be seen from various angles and distances and in various lights.
Geometric Curve Evolution and Image Processing

Geometric Curve Evolution and Image Processing

Frédéric Cao

Springer-Verlag Berlin and Heidelberg GmbH Co. K
2003
nidottu
In image processing, "motions by curvature" provide an efficient way to smooth curves representing the boundaries of objects. In such a motion, each point of the curve moves, at any instant, with a normal velocity equal to a function of the curvature at this point. This book is a rigorous and self-contained exposition of the techniques of "motion by curvature". The approach is axiomatic and formulated in terms of geometric invariance with respect to the position of the observer. This is translated into mathematical terms, and the author develops the approach of Olver, Sapiro and Tannenbaum, which classifies all curve evolution equations. He then draws a complete parallel with another axiomatic approach using level-set methods: this leads to generalized curvature motions. Finally, novel, and very accurate, numerical schemes are proposed allowing one to compute the solution of highly degenerate evolution equations in a completely invariant way. The convergence of this scheme is also proved.