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An Invitation to 3-D Vision
Yi Ma
Stefano Soatto
Jana Kosecka
S. Shankar Sastry
其他書名
From Images to Geometric Models
出版
Springer Science & Business Media
, 2005-06-17
主題
Computers / Computer Science
Mathematics / Calculus
Mathematics / Geometry / General
Mathematics / Applied
Computers / Computer Vision & Pattern Recognition
Technology & Engineering / Automation
Computers / Information Technology
Mathematics / Functional Analysis
ISBN
0387008934
9780387008936
URL
http://books.google.com.hk/books?id=6tUqQmwan4UC&hl=&source=gbs_api
EBook
SAMPLE
註釋
This book is intended to give students at the advanced undergraduate or introduc tory graduate level, and researchers in computer vision, robotics and computer graphics, a self-contained introduction to the geometry of three-dimensional (3- D) vision. This is the study of the reconstruction of 3-D models of objects from a collection of 2-D images. An essential prerequisite for this book is a course in linear algebra at the advanced undergraduate level. Background knowledge in rigid-body motion, estimation and optimization will certainly improve the reader's appreciation of the material but is not critical since the first few chapters and the appendices provide a review and summary of basic notions and results on these topics. Our motivation Research monographs and books on geometric approaches to computer vision have been published recently in two batches: The first was in the mid 1990s with books on the geometry of two views, see e. g. [Faugeras, 1993, Kanatani, 1993b, Maybank, 1993, Weng et aI. , 1993b]. The second was more recent with books fo cusing on the geometry of multiple views, see e. g. [Hartley and Zisserman, 2000] and [Faugeras and Luong, 2001] as well as a more comprehensive book on computer vision [Forsyth and Ponce, 2002]. We felt that the time was ripe for synthesizing the material in a unified framework so as to provide a self-contained exposition of this subject, which can be used both for pedagogical purposes and by practitioners interested in this field.