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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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Mathematical Representations of Development Theories
1979In this chapter we explore the consequences of particular stage linkage structures for the evolution of a population. We first argue the importance of constructing dynamic models of development theories and show the implications of various stage connections for population movements.
Singer, Burton, Spilerman, Seymour
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Recent Developments in Representation Theory and Mathematical Physics
2022Workshop ...
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Mini-Workshop: Recent Developments in Representation Theory and Mathematical Physics
Oberwolfach Reports, 2023This mini-workshop was devoted to foster the interactions between mathematicians and mathematical physicists who are working on questions related to representation theory. This includes for example the representation theory of supergroups, vertex operator algebras and quantum groups. Another focus was on link and manifold invariants and TQFTs.
Tudor Dimofte +2 more
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From Representation Theory to Mathematical Physics and Back
Khovanov, Mikhail +2 more
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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 ...
Jung Soo Han, Hak Soo Han
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A comprehensive theory of representation for mathematics education
The Journal of Mathematical Behavior, 1998Representation is a difficult concept. Behaviorists wanted to get rid of it; many researchers prefer other terms like “conception” or “reasoning” or even “encoding;” and many cognitive science resarchers have tried to avoid the problem by reducing thinking to production rules.There are at least two simple and naive reasons for considering ...
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REPRESENTATION THEORY OF ARTIN ALGEBRAS (Cambridge Studies in Advanced Mathematics 36)
Bulletin of the London Mathematical Society, 1997 Peter Webb
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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.
Epstein, Susan L., Sridharan, N. S.
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