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基本説明
Mathematical Morphology is an important component of research in image processing and cumputer graphics.
Full Description
This volume contains essays on an important mathematical component of research in image processing and computer graphics. Contributors explore the many facets of digital graphics and morphology.
Contents
Robert M. Haralick: Introduction to mathematical morphology; Xinhua Zhuang: Decomposition of morphological structuring elements; Gunilla Borgefors: Distance transforms for digital image processing; Bhabatosh Chanda and Robert M. Haralick: Mathematical morphology and geometrical properties of digital objects; Gerald Jean Francis Banon and Junio Barrera: Set mapping decompositions by mathematical morphology; Jisheng Song and Edward Delp: The generalized morphological filter; Peter J. Marineau and Michael M. Skolnick: Pebble Pond: A morphological algorithm for representing diverse spatial structure; Edward Dougherty: Morphological openings and granulometries: Binary to Euclidean Gray-Scale; Stephen S. Wilson: Matrix morphology: Mathematical morphology on matrices of images; John Goutsias: Modelling random shapes: An introduction to set theory; Petros Maragos: Representation theorems for morphological and related non-linear signal operators; J.B.T.M. Roerdin: On the construction of translation and rotation invariant morphological operators; Christian Rose: Openings: main properties, and how to construct them; Frank Y. Shih and Owen Robert Mitchell: Threshold decomposition of Gray-Scale morphology into binary and its structuring element decomposition; V. Anastassopoulos, A.C.P. Loui, Z. Zhou and A.N. Venesanopoulos: Morphological shape representation and recognition.
