A model function for polynomial rates in discrete dynamical systems

Hüls T (2004)
APPLIED MATHEMATICS LETTERS 17(1): 1-5.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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DOI
Autor*in
Hüls, ThorstenUniBi
Einrichtung
Fakultät für Mathematik
Abstract / Bemerkung
ln this paper, we construct a one-dimensional map with a nonhyperbolic fixed point at zero for which the orbits converging to zero and the solution of the associated variational equation can be determined explicitly. We extend the construction to parameterized systems where the fixed point undergoes bifurcations. Applications are indicated to heteroclinic orbits that connect a hyperbolic to a nonhyperbolic fixed point with one-dimensional center manifold. (C) 2004 Elsevier Ltd. All rights reserved.
Stichworte
discrete dynamical systems; bifurcation; polynomial rate of convergence
Erscheinungsjahr
2004
Zeitschriftentitel
APPLIED MATHEMATICS LETTERS
Band
17
Ausgabe
1
Seite(n)
1-5
ISSN
0893-9659
Page URI
https://pub.uni-bielefeld.de/record/1608942

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Hüls T. A model function for polynomial rates in discrete dynamical systems. APPLIED MATHEMATICS LETTERS. 2004;17(1):1-5.
Hüls, T. (2004). A model function for polynomial rates in discrete dynamical systems. APPLIED MATHEMATICS LETTERS, 17(1), 1-5. https://doi.org/10.1016/S0893-9659(03)00208-8
Hüls, Thorsten. 2004. “A model function for polynomial rates in discrete dynamical systems”. APPLIED MATHEMATICS LETTERS 17 (1): 1-5.
Hüls, T. (2004). A model function for polynomial rates in discrete dynamical systems. APPLIED MATHEMATICS LETTERS 17, 1-5.
Hüls, T., 2004. A model function for polynomial rates in discrete dynamical systems. APPLIED MATHEMATICS LETTERS, 17(1), p 1-5.
T. Hüls, “A model function for polynomial rates in discrete dynamical systems”, APPLIED MATHEMATICS LETTERS, vol. 17, 2004, pp. 1-5.
Hüls, T.: A model function for polynomial rates in discrete dynamical systems. APPLIED MATHEMATICS LETTERS. 17, 1-5 (2004).
Hüls, Thorsten. “A model function for polynomial rates in discrete dynamical systems”. APPLIED MATHEMATICS LETTERS 17.1 (2004): 1-5.
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