János T. Tóth

Cluster points of sequences of fuzzy real numbers

Properties of cluster points of sequences of fuzzy real numbers are investigated in the paper. It is shown that some similar theorems like in the case of real sequences hold. On the other hand, some differences from real case are discussed.

Distribution functions of ratio sequences, IV

AbstractIn this paper we continue our study of distribution functions g(x) of the sequence of blocks

A fuzzy hypermatrix-based skin color filtering method

X_n = (\tfrac{{x_1 }} {{x_n }},\tfrac{{x_2 }} {{x_n }},...,\tfrac{{x_n }} {{x_n }})

A fast fuzzy decision tree for color filtering

, n = 1, 2, …, where xn is an increasing sequence of positive integers. Applying a special algorithm we find a lower bound of g(x) also for xn with lower asymptotic density

Active problem workspace reduction with a fast fuzzy classifier for real-time applications

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A Fuzzy Shape Extraction Method

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Robust variable length data classification with extended sequential fuzzy indexing tables

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Characterization of asymptotic distribution functions of ratio block sequences

= 0. This extends the lower bound of g(x) for xn with

Non-conventional Control Design by Sigmoid Generated Fixed Point Transformation Using Fuzzy Approximation

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A Fuzzy Data Structure for Variable Length Data and Missing Value Classification

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