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Concise Computer Vision

An Introduction into Theory and Algorithms

Reinhard Klette

$147.95   $118.63

Paperback

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English
Springer London Ltd
20 January 2014
This textbook provides an accessible general introduction to the essential topics in computer vision. Classroom-tested programming exercises and review questions are also supplied at the end of each chapter. Features: provides an introduction to the basic notation and mathematical concepts for describing an image and the key concepts for mapping an image into an image; explains the topologic and geometric basics for analysing image regions and distributions of image values and discusses identifying patterns in an image; introduces optic flow for representing dense motion and various topics in sparse motion analysis; describes special approaches for image binarization and segmentation of still images or video frames; examines the basic components of a computer vision system; reviews different techniques for vision-based 3D shape reconstruction; includes a discussion of stereo matchers and the phase-congruency model for image features; presents an introduction into classification and learning.

By:  
Imprint:   Springer London Ltd
Country of Publication:   United Kingdom
Edition:   2014 ed.
Dimensions:   Height: 235mm,  Width: 155mm,  Spine: 28mm
Weight:   7.545kg
ISBN:   9781447163190
ISBN 10:   1447163192
Series:   Undergraduate Topics in Computer Science
Pages:   429
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Replaced By:   9781447174141
Format:   Paperback
Publisher's Status:   Active
1: Image Data.- 2: Image Processing.- 3: Image Analysis.- 4: Dense Motion Analysis.- 5: Image Segmentation.- 6: Cameras, Coordinates and Calibration.- 7: 3D Shape Reconstruction.- 8: Stereo Matching.- 9: Feature Detection and Tracking.- 10: Object Detection.

Dr. Reinhard Klette, FRSNZ, is a Professor at the Tamaki Innovation Campus of The University of Auckland, New Zealand. His numerous other publications include the Springer title Euclidean Shortest Paths: Exact or Approximate Algorithms.

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