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Helena B. Minervina

Researcher at National Academy of Sciences of Belarus

Publications -  10
Citations -  15

Helena B. Minervina is an academic researcher from National Academy of Sciences of Belarus. The author has contributed to research in topics: Attractor & Basis (linear algebra). The author has an hindex of 2, co-authored 10 publications receiving 15 citations.

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Proceedings ArticleDOI

Minimal attractor embedding dimension for discrete dynamic system based on state-space method

TL;DR: The theoretic substantiation of a locally topological method for defining a minimum attractor embedding dimension on the basis of state-space method of a dynamic system description is supposed.
Proceedings ArticleDOI

Minimal multiplicative complexity and fast restoration algorithm of digital signals and images

TL;DR: A fast algorithm of realizing a method of inverting a long liner convolution based on the procedure of sectionalization combined with effective real-valued split- radix fast Fourier transformation (FFT) algorithm for solving problems of restoration digital signals (images).
Proceedings ArticleDOI

Fast algorithms for reduction a modulo polynomial and vandermonde transform using FFT

TL;DR: This paper shows on how the real algorithms for the reduction a modulo arbitrary polynomial and fast Vandermonde transform (FVT) are realized on computer using fast Fourier transform (FFT).

Distinguishing and recognition of pathological speech based on estimation of control parameter of chaotic attractor.

TL;DR: Estimation of control parameter of Lorenz attractor in the chaotic regime permits to distinguish even very similar speech signals, as shown in this paper.
Book ChapterDOI

Restoration of dynamical systems attractors and estimation of their geometric characteristics into state-space

TL;DR: The investigation of digital electrocardiosignals using local-topological analysis of chaotic attractor trajectories is carried out and the theoretical ground of the method for defining a geometric characteristic as minimal attractor embedding dimension m0 on the basis of matrix decomposition is proposed.