Chua's circuits synchronization as inverse dynamic's problem solution

Voliansky, Roman; Sadovoy, Alexander

doi:10.1109/infocommst.2016.7905371

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2017

2024

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Cited by 7 publications

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“…Current values of canonical variables 1 y and 2 y are defined by using the first and second expressions of (31). 2 x and 3 x are defined by using (32) in iterative way.…”

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confidence: 99%

Transformation of the generalized chaotic system into canonical form

Voliansky¹

2017

Int. J. Adv. Intell. Informatics

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The paper deals with the developing of the numerical algorithms for transformation of generalized chaotic system into canonical form. Such transformation allows us to simplify control algorithm for chaotic system. These algorithms are defined by using Lie derivatives for output variable and solution of nonlinear equations. Usage of proposed algorithm is one of the ways for discovering of new chaotic attractors. These attractors can be obtained by transformation of known chaotic systems into various state spaces. Transformed attractors depend on both parameters of chaotic system and sample time of its discrete model.

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“…Current values of canonical variables 1 y and 2 y are defined by using the first and second expressions of (31). 2 x and 3 x are defined by using (32) in iterative way.…”

mentioning

confidence: 99%