Ouannas A, Azar AT, and Radwan AG (2016) On Inverse Problem of Generalized Synchronization Between Different Dimensional Integer–Order and Fractional-Order Chaotic Systems. The 28th International Conference on Microelectronics, December 17-20, 2016, Cairo , Egypt.
• 2016
معلومات البحث
المؤلفون
Not Available
الكلمات المفتاحية
Chaos, inverse generalized synchronization,
fractional systems, continuos-time systems, different dimensions.
المجلة العلمية
Not Available
الناشر
IEEE
المجلد
Not Available
العدد
Not Available
الصفحات
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publication.type
International
رابط البحث
Not Available
المواد المرفقة
Not Available
الملخص
Chaos is described as a unstable dynamic behavior
with dependence on initial conditions. The control and synchronization
of chaotic systems requires the knowledge of parameters
in advance. Recently researcher's has been shifted from integer
order chaotic system to fraction order chaotic system. In this
work, based on the stability theory of integer-order linear systems
and Lyapunov stability theory, we present some control schemes
to achieve a new type of synchronization called inverse generalized
synchronization between different dimensional integer
and fractional-orders chaotic systems. The effectiveness of the
proposed approaches are verified by two numerical examples.
with dependence on initial conditions. The control and synchronization
of chaotic systems requires the knowledge of parameters
in advance. Recently researcher's has been shifted from integer
order chaotic system to fraction order chaotic system. In this
work, based on the stability theory of integer-order linear systems
and Lyapunov stability theory, we present some control schemes
to achieve a new type of synchronization called inverse generalized
synchronization between different dimensional integer
and fractional-orders chaotic systems. The effectiveness of the
proposed approaches are verified by two numerical examples.
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