Titlebook: Nonlinear Dynamics, Chaos, and Complexity; In Memory of Profess Dimitri Volchenkov Book 2021 Higher Education Press 2021 Nonlinear dynamic

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Modeling Ensembles of Nonlinear Dynamic Systems in Ultrawideband Active Wireless Direct Chaotic Nettwork is a generalized multi-element wireless processor platform, whose elements interact via radio channels. The nodes of active network comprise a transceiver and an actuator. Actuator’s microprocessor solves equations of the simulated dynamic system, while wireless direct chaotic transceivers ena

Mawkish

Verification of Biomedical Processes with Anomalous Diffusion, Transport and Interaction of Speciestions in the case of the anomalous diffusion with the Laplace operator in a fractional power in one dimension. This necessary condition is vitally important for the applied analysis society because it imposes the necessary form of the system of equations that must be studied mathematically.

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Chaos-Based Communication Using Isochronal Synchronization: Considerations About the Synchronizatioehension of the possibilities and restrictions that are involved in the implementation of simultaneous bidirectional communication schemes. As a result, general conditions that rule the existence of the set . for the commonly appearing coupling designs belonging to the context of chaos-based communi

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水獺

Kinetic Equation for Systems with Resonant Captures and Scatterings,icles that repeatedly pass through the resonance with the wave, and study evolution of the distribution function due to multiple scatterings on the resonance and trappings (captures) into the resonance. We derive the corresponding kinetic equation. Particular cases of this problem has been studied i

入伍儀式

Solvability in the Sense of Sequences for Some Non-Fredholm Operators in Higher Dimensions, of their right sides implies the existence and the convergence in . of the solutions. The equations involve the square roots of the sums of second order non-Fredholm differential operators and we rely on the methods of the spectral and scattering theory for Schr?dinger type operators similarly to o

Junction