Results 211 to 220 of about 450,579 (285)
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Adaptive mathematical morphology: A unified representation theory
2009 16th IEEE International Conference on Image Processing (ICIP), 2009In this paper, we present a general theory of adaptive mathematical morphology (AMM) in the Euclidean space. The proposed theory preserves the notion of a structuring element, which is crucial in the design of geometrical signal and image processing applications.
Nidhal Bouaynaya, Dan Schonfeld
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HARMONIC MAPS AND MINIMAL IMMERSIONS THROUGH REPRESENTATION THEORY (Perspectives in Mathematics 12)
Bulletin of the London Mathematical Society, 1991 Paul Baird
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Knowledge representation for mathematical discovery: Three experiments in graph theory
Applied Intelligence, 1991zbMATH Open Web Interface contents unavailable due to conflicting licenses.
N. S. Sridharan, Susan L. Epstein
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To the mathematical theory of representation of information in neural nets
Ukrainian Mathematical Journal, 1995We study irreducible nonorthogonal resolutions of the identity. The results obtained show that, in contrast to traditional requirements of “independent measurements” type, the noncommutative approach gives a more precise description of information systems.
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Mathematical Representation for Wald’s Compartment Theory*
Journal of the Optical Society of America, 1963G. Wald has suggested a compartment theory for the functioning of the rods which corresponds mathematically to that of the Geiger–Muller counter. In this paper a discussion is given as to how the compartment theory fits various models for Geiger–Muller counters. Numerical examples are given to illustrate how the mathematical models can be compared with
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Mathematical representation of articular surfaces using influence surface theory
KSME International Journal, 1998Many mathematical techniques have been developed to determine the geometry of articular joint surfaces, because of its so importance to the study of human joint biomechanics. However, a three-dimensional geometric model of the articular joint, which is essential to solid modelling, contact area measurement, and load bearing analyses, has not been well ...
Haksoo Han, Jungsoo Han
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Representation Theory and Random Point Processes
, 2004We discuss a connection between two areas of mathematics which until recently seemed to be rather distant from each other: (1) noncommutative harmonic analysis on groups and (2) some topics in probability theory related to random point processes.
A. Borodin, G. Olshanski
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The mathematical structure of rainfall representations: 2. A review of the theory of point processes
Water Resources Research, 1981Part 2 constitutes the second of three parts devoted to the mathematical structure of rainfall. An expository, yet current, treatment of those features of point process theory which are essential to descriptions of the hydrologic processes is developed. A general overview of this three‐part series is given in part 1.
Vijay K. Gupta, Edward C. Waymire
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Comparing the theory of representations and constructive mathematics
2005The paper explores the analogy between reducibility statements of Weihrauch's theory of representations and theorems of constructive mathematics which can be reformulated as inclusions between sets. Kleene's function-realizability is the key to understanding of the analogy, and suggests an alternative way of looking at the theory of reducibilities.
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