A Series of Saddle - Node Bifurcation and Chaotic Behavior of a Family of a Semi - Triangular Maps

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Abstract

This paper studies the bifurcations in dynamics of a family of semi-triangular maps . We will prove that this family has a series of Saddle-node bifurcations and a period doubling bifurcation. Also, we show that for some value of the parameter the functions will be chaotic.

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A Series of Saddle - Node Bifurcation and Chaotic Behavior of a Family of a Semi - Triangular Maps. (2013). AL-Rafidain Journal of Computer Sciences and Mathematics, 10(2), 63-77. https://doi.org/10.33899/csmj.2013.163475
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How to Cite

A Series of Saddle - Node Bifurcation and Chaotic Behavior of a Family of a Semi - Triangular Maps. (2013). AL-Rafidain Journal of Computer Sciences and Mathematics, 10(2), 63-77. https://doi.org/10.33899/csmj.2013.163475