L., Zakaria and J.M., Tuwankotta (2020) Dynamics of A Re-Parametrization of A 2-Dimensional Mapping Derived from Double Discrete Sine-Gordon Mapping. International Journal of Mathematical, Engineering and Management Sciences, 5 (2). pp. 363-377. ISSN 2455-7749

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Abstract

We study the dynamics of a two dimensional map which is derived from another two dimensional map by re-parametrizing the parameter in the system. It is shown that some of the properties of the original map can be preserved by the choice of the re-parametrization. By means of performing stability analysis to the critical points, and also studying the level set of the integrals, we study the dynamics of the re-parametrized map. Furthermore, we present preliminary results on the existence of a set where iteration starts at a point in that set, in which it will go off to infinity after finite step.

Item Type:	Article
Subjects:	Q Science > QA Mathematics
Divisions:	Fakultas Matematika dan Ilmu Pengetahuan Alam (FMIPA) > Prodi Matematika
Depositing User:	Mr Zakaria La
Date Deposited:	06 Jun 2022 01:27
Last Modified:	06 Jun 2022 01:27
URI:	http://repository.lppm.unila.ac.id/id/eprint/42095

Available Versions of this Item

• Dynamics of ARe-Parametrization ofA2-Dimensional Mapping Derived from Double Discrete Sine-Gordon Mapping. (deposited 17 Feb 2020 04:17)
  • Dynamics of ARe-Parametrization ofA2-Dimensional Mapping Derived from Double Discrete Sine-Gordon Mapping. (deposited 15 Sep 2020 00:42)
    • Dynamics of A Re-Parametrization of A 2-Dimensional Mapping Derived from Double Discrete Sine-Gordon Mapping. (deposited 06 Jun 2022 01:27) [Currently Displayed]

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