منابع مشابه
P:\IOS_PRESS\Finals\IFS\IFS 27(3)\Web\IFS1115.dvi
In fuzzy group theory many versions of the well-known Lagrange’s theorem have been studied. The aim of this article is to investigate the converse of one of those results. This leads to an interesting characterization of finite cyclic groups.
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This paper proposes a new method for treating the inverse problem for Iterated Functions Systems (IFS) using Genetic Programming. This method is based on two original aspects. On the fractal side, a new representation of the IFS functions, termed Polar Iterated Functions Systems, is designed, shrinking the search space to mostly contractive functions. Moreover, the Polar representation gives di...
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Moran’s Theorem is one of the milestones in Fractal Geometry. It allows the calculation of the similarity dimension of any (strict) self-similar set lying under the open set condition. Throughout a new fractal dimension we provide in the context of fractal structures, we generalize such a classical result for attractors which are required to satisfy no separation properties.
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Valuations | morphisms from (; ; e) to ((0; 1); ; 1) | are a simple generalization of Bernoulli morphisms (distributions, measures) as introduced in 4,6]. Here, we show how to generalize the notion of entropy (of a language) in order to obtain new formulae to determine the Haus-dorr dimension of fractal sets (especially in Euclidean spaces) especially deened via regular !-languages. In this way...
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Several methods have been proposed to estimate theHölder exponents of signals [1, 4]. In this paper, we propose a new approach, based on a generalization of iterated functions system (IFS), which is well adapted to irregular continuous 1D signals. We also use these generalized IFS to build parsimonious models of complex signals and to perform segmentation on them. This paper is organized as fol...
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ژورنال
عنوان ژورنال: Semantics and Pragmatics
سال: 2019
ISSN: 1937-8912
DOI: 10.3765/sp.12.14