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|Title:||About the dynamics of Zeraoulia-Sprott mapping|
|Keywords:||dynamical behaviors/ Zeraoulia- Sprott mapping: rational map: multi-fold strange attractors:|
|Publisher:||Larbi Tébessi University Tébessa|
|Abstract:||The objective of this thesis is to study the dynamical behaviors of the Zeraoulia- Sprott mapping. In particular, this map is the first simple rational map whose fraction has no vanishing denominator and gives chaotic attractors . In the first chapter, we mentioned some important and comprehensive concepts of dynamical system theory. In the second chapter, we introduced a two-dimentional smooth discrete bounded map capable of generating multi-fold strange attractors . In the third chapter we studied periodic 2-orbits of the Zeraoulia-Sprott mapping and we investigete also the bounded and unbounded orbits. Resumé|
|Appears in Collections:||2- رياضيات|
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