Results 1 to 10 of about 276 (75)
Mathematical modeling of oscillator hereditarity [PDF]
The paper considers hereditarity oscillator which is characterized by oscillation equation with derivatives of fractional order $\beta$ and $\gamma$, which are defined in terms of Gerasimova-Caputo.
Roman Ivanovich Parovik
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Bounded on the semi-axis multiperiodic solution of a linear finite-hereditarity integro-differential equation of parabolic type [PDF]
The question of the existence of a solution of linear integro-differential systems of parabolic type limited on the semiaxis in a spatial variable and multiperiodic in time variables was considered. Sufficient conditions of multiperiodic oscillations in
Zh.A. Sartabanov, G.M. Aitenova
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Research dynamic modes of stick-slip effect with the account of hereditarity [PDF]
In study with the help of the spectrum of maximal Lyapunov exponents, dynamic regimes of the stick-slip effect were studied with allowance effect of hereditarity.
Parovik Roman
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MATHEMATICAL MODEL OF PROPAGATION OF NERVE IMPULSES WITH REGARD HEREDITARITY [PDF]
A mathematical model of the propagation of the nervous pulse of FitzHugh-Nagumo is proposed, which takes into account the effect of heredity. This hereditary model is described by an integro-differential equation with a power kernel — a function of ...
Lipko O. D.
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ON A HEREDITARITY VIBRATING SYSTEM WITH ALLOWANCE FOR THE EFFECTS STICK-SLIP
The work was a mathematical model that describes the effect of the sliding attachment (stick-slip), taking into account hereditarity. explicit finite-difference scheme for the corresponding. Cauchy problem was constructed.
Parovik, R.I.
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STUDY POINTS OF REST HEREDITARITY DYNAMIC SYSTEMS VAN DER POL-DUFFING
Using numerical modeling, oscillograms and phase trajectories were constructed to study the limit cycles of a van der Pol Duffing nonlinear oscillatory system with a power memory. The simulation results showed that in the absence of a power memory (α = 2,
Е. R. Novikova, R. I. Parovik
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Modeling of fracture concentration by Sel’kov fractional dynamic system [PDF]
Microseismic phenomena are studied by a Sel’kov generalized nonlinear dynamic system. This system is mainly applied in biology to describe substrate and product glycolytic oscillations.
Parovik Roman +2 more
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Хаотические режимы в маломодовой модели αΩ-динамо с эредитарным подавлением α-эффекта энергией поля
В статье исследуются условия, при которых возможно моделирование хаотического режима магнитного поля в крупномасштабной модели αΩ-динамо в маломодовом приближении. Интенсивность α— и Ω-генераторов регулируется силой Лоренца.
Шереметьева, О.В.
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VAN DER POL-DUFFING OSCILLATOR WITH THE EFFECT OF HEREDITARY [PDF]
The paper presents a new mathematical model of the van der Pol oscillator, Duffing with external periodic influence given hereditarity. An algorithm for finding the numerical solution of the original model equation, which is based on the finite ...
Novikovа E. R.
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