Modeling the Chaotic Dynamics of Heterogeneous Catalytic Reactions with Fast, Intermediate, and Slow Variables Доклады на конференциях
Язык | Английский | ||||||||
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Тип доклада | Устный | ||||||||
Конференция |
9th International Conference on Mathematics in (bio)Chemical Kinetics and Engineering (MaCKiE-2015) 02-03 июл. 2015 , Ghent |
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Авторы |
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Организации |
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Реферат:
We study a scheme that allows us to generate homoclinic chaos in the three-dimensional system with fast, intermediate, and slow variables. For generation of the chaotic dynamics we find the parameters of the model under which the system exhibits a Feigenbaum cascade of period-doubling bifurcations. Numerical simulations are used to demonstrate the different types of periodic and chaotic behavior predicted by the model. In particular, as some parameter is varied, the subharmonic period-doubling cascade leads to generation of a global attractor in the system.
Библиографическая ссылка:
Chumakov G.A.
, Chumakova L.G.
, Chumakova N.A.
Modeling the Chaotic Dynamics of Heterogeneous Catalytic Reactions with Fast, Intermediate, and Slow Variables
9th International Conference on Mathematics in (bio)Chemical Kinetics and Engineering (MaCKiE-2015) 02-03 Jul 2015
Modeling the Chaotic Dynamics of Heterogeneous Catalytic Reactions with Fast, Intermediate, and Slow Variables
9th International Conference on Mathematics in (bio)Chemical Kinetics and Engineering (MaCKiE-2015) 02-03 Jul 2015