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Journal of Dynamical Systems and Geometric Theories cover
Open Access ·Peer-reviewed·ISSN (Online): 2169-0057·ISSN (Print): 1726-037X
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The Journal of Dynamical Systems and Geometric Theories (JDSGT) is a world leading journal publishing high quality, rigorously peer-reviewed original research on dynamical systems and geometry, including the interactions between these two subjects and interdisciplinary research with other branches of knowledge since 2003. Topics published by the Journal include but are not limited to: Random dynamical systems Geometry and physics Dynamical systems with hyperbolic behaviour Real and complex geometry Ergodic theory Distance geometry Topological dynamics Global differential geometry Infinite-dimensional Hamiltonian systems Symplectic geometry, contact geometry The journal considers original research articles, survey articles, and book reviews for publication. Responses to articles and correspondence will also be considered at the Chief Editor’s discretion.

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Open Access Original Articles

Immersed Hyperdynamical Systems

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pp. 83–88Vol. 6Issue 1June 2013DOI: 10.1080/1726037X.2008.10698547XML
Published Online:
03 Jun 2013
Article type:
Original Articles
Language:
EN
Article no.:
1726037X.2008.10698547
Pages:
83–88

Abstract

In this paper by using of immersed hypergroups and hyperdynamical systems the notion of immersed hyperdynamical system is considered. Quotient immersed hyperdynamical systems are studied.

Keywords

References

Corsini, P.2003 . Applications of Hyperstructure Theory, Kluwer Academic Publishers . Iloonkashkooly, A. and Molaei, M. R.2008 . Immersed Hypergroups . Differential Geometry – Dynamical Systems, 10 : 159 – 162 . Lee, J.M.2003 . Introduction to Smooth Manifolds, Springer-Verlag New York . Miličić, D.2004 . Lecture on Lie GroupsMolaei, M.R.2003 . Generalized Dynamical Systems . Journal of Pure Mathematics and Applications, 14 ( 1-2 ) : 117 – 120 . Molaei, M. R. and Iranmanesh, F.2004 . Conjuacy in Hypersemi-dynamical Systems . Journal of General of Mathematics, 12 ( 4 ) : 11 – 16 .
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