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Dagmar Markechová

Bio: Dagmar Markechová is an academic researcher from University of Constantine the Philosopher. The author has contributed to research in topics: Fuzzy logic & Rényi entropy. The author has an hindex of 11, co-authored 37 publications receiving 337 citations. Previous affiliations of Dagmar Markechová include University of Education, Winneba.

Papers
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Journal ArticleDOI
TL;DR: The entropy and conditional entropy of stochastical complete repartitions are defined and the Kolmogorov-Sinaj theorem on generators is proved for the fuzzy case.

57 citations

Journal ArticleDOI
01 Apr 2017-System
TL;DR: In this article, psycho-social training was applied to a group of TEFL students (experimental group) combined with intensive English pronunciation training (Experimental and control groups) and the results of the statistical analysis showed that the levels of pronunciation anxiety and pronunciation quality were similar in both groups before the training.

39 citations

Journal ArticleDOI
18 Jan 2016-Entropy
TL;DR: An analogy of the Kolmogorov–Sinai Theorem on generators is proved for fuzzy dynamical systems because it is shown that different definitions of the entropy of fuzzy partitions lead to different notions of entropies of fuzzy dynamicals systems.
Abstract: In the paper we define three kinds of entropy of a fuzzy dynamical system using different entropies of fuzzy partitions. It is shown that different definitions of the entropy of fuzzy partitions lead to different notions of entropies of fuzzy dynamical systems. The relationships between these entropies are studied and connections with the classical case are mentioned as well. Finally, an analogy of the Kolmogorov–Sinai Theorem on generators is proved for fuzzy dynamical systems.

25 citations

Journal ArticleDOI
TL;DR: It is showed that h m coincides on isomorphic objects and the formulation of Kolmogorov-Sinaj's theorem on generators for the fuzzy case is improved.

24 citations


Cited by
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Journal ArticleDOI
01 Jun 1959

3,442 citations

Journal ArticleDOI
TL;DR: The first aim of this study is to define soft topological spaces and to definesoft continuity of soft mappings, and to introduce soft product topology and study properties of soft projection mappings.
Abstract: The first aim of this study is to define soft topological spaces and to define soft continuity of soft mappings. Second is to introduce soft product topology and study properties of soft projection mappings. Third is to define soft compactness and generalize Alexander subbase theorem and Tychonoff theorem to the soft topological spaces.

270 citations

Journal ArticleDOI
TL;DR: In this paper, the concept of fuzzy soft group is introduced and in the meantime, some of their properties and structural characteristics are discussed and studied, including fuzzy soft function and fuzzy soft homomorphism.
Abstract: In this paper, the concept of fuzzy soft group is introduced and in the meantime, some of their properties and structural characteristics are discussed and studied. Furthermore, definitions of fuzzy soft function and fuzzy soft homomorphism are defined and the theorems of homomorphic image and homomorphic pre-image are given. After that, the definition of normal fuzzy soft group is given and some of its basic properties are studied.

261 citations

Book ChapterDOI
01 Jan 1997
TL;DR: In this paper, a generalization of the model expounded in the previous chapter is presented. But the model is restricted to the family of all measurable functions f: (Ω, ℒ) → [0, 1] with two binary operations (denote them by ⊕ and ⊙), a unary operation * and two fixed elements 0 Ω, 1Ω where ==================>>\s.
Abstract: In this chapter we shall study a generalization of the model expounded in the previous chapter. We introduced a basic example, at the beginning of Section 8.1. We considered there the family of all measurable functions f: (Ω, ℒ) → [0, 1] with two binary operations (denote them by ⊕ and ⊙), a unary operation * and two fixed elements 0Ω, 1Ω where $$ f \oplus g = (f + g) \wedge 1$$ $$ f \odot g = (f + g - 1) \vee 0$$ $${f^*} = 1 - f]$$

160 citations

01 Jan 2016
TL;DR: Al algebraic foundations of many valued reasoning is universally compatible with any devices to read and an online access to it is set as public so you can get it instantly.
Abstract: algebraic foundations of many valued reasoning is available in our book collection an online access to it is set as public so you can get it instantly. Our digital library spans in multiple locations, allowing you to get the most less latency time to download any of our books like this one. Merely said, the algebraic foundations of many valued reasoning is universally compatible with any devices to read.

159 citations