Mathematical morphology in image processing

書誌事項

Mathematical morphology in image processing

edited by Edward R. Dougherty

(Optical engineering, 34)

M. Dekker, c1993

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注記

Includes bibliographical references and index

内容説明・目次

内容説明

Presents the statistical analysis of morphological filters and their automatic optical design, the development of morphological features for image signatures, and the design of efficient morphological algorithms. Extends the morphological paradigm to include other branches of science and mathematics.;This book is designed to be of interest to optical, electrical and electronics, and electro-optic engineers, including image processing, signal processing, machine vision, and computer vision engineers, applied mathematicians, image analysts and scientists and graduate-level students in image processing and mathematical morphology courses.

目次

About the Series Preface Contributors 1. Training Structuring Elements in Morphological Networks Stephen S. Wilson 2. Efficient Design Strategies for the Optimal Binary Digital Morphological Filter: Probabilities, Constraints, and Structuring-Element Libraries Edward R. Dougherty and Robert P. Loce 3. Statistical Properties of Discrete Morphological Filters Jaakko Astola, Lasse Koskinen, and Yrjo Neuvo 4. Morphological Analysis of Pavement Surface Condition Chakravarthy Bhagvati, Dimitri A. Grivas, and Michael M. Skolnick 5. On Two Inverse Problems in Mathematical Morphology Michel Schmitt 6. Graph Morphology in Image Analysis Henk Heijmans and Luc Vincent 7. Mathematical Morphology with Noncommutative Symmetry Groups Jos B. T. M. Roerdink 8. Morphological Algorithms Luc Vincent 9. Discrete Half-Plane Morphology for Restricted Domains Tapas Kanungo and Robert M. Haralick 10. On a Distance Function Approach for Gray-Level Mathematical Morphology Franq,oise Preteux 11. Invariant Characterizations and Pseudocharacterizations of Finite Multidimensional Sets Based on Mathematical Morphology Divyendu Sinha and Hanjin Lee 12. The Morphological Approach to Segmentation: The Watershed Transformation S. Beucher and F. Meyer 13. Anamorphoses and Function Lattices (Multivalued Morphology) Jean Serra Index

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