Dynamical systems for metric spaces
Author & Affiliation:
Bharathi K.
Department of Mathematics, Gulbarga, University, Gulbarga (INDIA)
Shabbir A. (shabirshahir@yahoo.co.in)
Department of Mathematics, Gulbarga, University, Gulbarga (INDIA)
Keyword:
Global stability, Metric spaces, Poincare map, AMS mathematical subject classification 45 B10.
Issue Date:
December 2008
Abstract:
The present paper is an extension work of the Barnsley1 and Devaney3. We introduce Poincare and Shift maps, furthermore we establish and proved some theorems for topological sensitivity and global stability.
Pages:
807-810
ISSN:
2319-8044 (Online) - 2231-346X (Print)
Source:
PDF:
DOI:
jusps-A
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B. K. . ; S. A., "Dynamical systems for metric spaces ", Journal of Ultra Scientist of Physical Sciences, Volume 20, Issue 3, Page Number 807-810, 2018Copy the following to cite this URL:
B. K. . ; S. A., "Dynamical systems for metric spaces ", Journal of Ultra Scientist of Physical Sciences, Volume 20, Issue 3, Page Number 807-810, 2018Available from: https://www.ultrascientist.org/paper/1448/
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