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Titlebook: A First Course in Discrete Dynamical Systems; Richard A. Holmgren Textbook 1996Latest edition Springer-Verlag New York, Inc. 1996 bifurcat

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https://doi.org/10.1007/978-3-540-49145-3 the definition is a relatively difficult task. Consequently, we will show instead that the dynamics of . on [0,1] are the same as the dynamics of the tent map on [0,1]. Mathematically speaking, we say that . on [0,1] is topologically conjugate to the tent map on [0,1]. (The tent map was introduced
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Presentation of the Technology Approaches,d it easy to verify that . has, at most, two periodic points for these parameter values, both of which are fixed. All other real numbers are in the stable set of one of these points or the stable set of infinity. In Chapter 8 we demonstrated that there is a Cantor set in [0,1] on which . is chaotic
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Ivan Argatov,Risto Silvennoinens old. In the sixteenth century, Italian mathematicians discovered methods for solving third- and fourth-degree polynomials. However, it was shown in the early part of the nineteenth century that there is no general method for solving polynomials of degree five or higher. Consequently, methods for e
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