13 resultados para Radial distribution function
em Bulgarian Digital Mathematics Library at IMI-BAS
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MSC 2010: 42C40, 94A12
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* This paper is supported by CICYT (Spain) under Project TIN 2005-08943-C02-01.
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The purpose is to develop expert systems where by-analogy reasoning is used. Knowledge “closeness” problems are known to frequently emerge in such systems if knowledge is represented by different production rules. To determine a degree of closeness for production rules a distance between predicates is introduced. Different types of distances between two predicate value distribution functions are considered when predicates are “true”. Asymptotic features and interrelations of distances are studied. Predicate value distribution functions are found by empirical distribution functions, and a procedure is proposed for this purpose. An adequacy of obtained distribution functions is tested on the basis of the statistical 2 χ –criterion and a testing mechanism is discussed. A theorem, by which a simple procedure of measurement of Euclidean distances between distribution function parameters is substituted for a predicate closeness determination one, is proved for parametric distribution function families. The proposed distance measurement apparatus may be applied in expert systems when reasoning is created by analogy.
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Chaos control is a concept that recently acquiring more attention among the research community, concerning the fields of engineering, physics, chemistry, biology and mathematic. This paper presents a method to simultaneous control of deterministic chaos in several nonlinear dynamical systems. A radial basis function networks (RBFNs) has been used to control chaotic trajectories in the equilibrium points. Such neural network improves results, avoiding those problems that appear in other control methods, being also efficient dealing with a relatively small random dynamical noise.
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The problem of cancer diagnosis from multi-channel images using the neural networks is investigated. The goal of this work is to classify the different tissue types which are used to determine the cancer risk. The radial basis function networks and backpropagation neural networks are used for classification. The results of experiments are presented.
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2002 Mathematics Subject Classification: 65C05
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2002 Mathematics Subject Classification: 62M20, 62-07, 62J05, 62P20.
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2000 Mathematics Subject Classification: 62G32, 62G05.
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2000 Mathematics Subject Classification: 62G32, 62G20.
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2000 Mathematics Subject Classification: 60G70, 60F12, 60G10.
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2000 Mathematics Subject Classification: 60K10, 62P05
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2010 Mathematics Subject Classification: 62F10, 62F12.
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AMS Subject Classification 2010: 11M26, 33C45, 42A38.