Open Access
·Peer-reviewed·ISSN (Online): 2169-0057·ISSN (Print): 1726-037X
Powered by:
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.
Issues up to 2022 co-published with and available at:
M.R. Molaeimrmolaei@mail.uk.ac.irDepartment of Mathematics, University of KermanDepartment of Mathematics, Islamic Azad University, Bardsir BranchKerman, 76169–14111, IranView full profile →
* Corresponding author · click or hover a name for details
Santilli’s extension of Lie bracket was the reason of isotheory. In this paper by the use of isomanifold, and top isospaces the Lie-Santilli algebra from isotheory is deduced. The notion of top isospaces as a special class of isomanifolds is studied. It is proved that: the set of left invariant isovector fields on a top isospaces with finite numbers of identities, is a Lie-Santilli algebra.
Araujo, J. and Konieczny, J.2002 . Molaei’s Generalized Groups are Completely Simple Semigroupes . Buletinul Institului Polithnic Din Iasi, 48 ( 52 ) : 1 – 5 . Hawking, S.W. and Ellis, G.F.R.1987 . The Large Scale Structure of Space-Time, Combridge University Press . Molaei, M.R.Generalized Groups . International Conference on Algebra . . Vol. XLV , pp. 21 – 24 . Tomul: Buletinul Institutului Politehnic Din Iasi . Romania 1998, (XLIX) Molaei, M.R.2000 . Topological Generalized Groups . International Journal of Pure and Applied Mathematics, 2 ( 9 ) : 1055 – 1060 . Molaei, M.R.2001 . Isotopic Form of Complex Manifolds . Hadronic Journal, 24 : 291 – 300 . Molaei, M.R.2005 . Mathematical Structures Based on Completely Simple Semigroups, Monograph in Mathematics Hadronic Press . Molaei, M.R.2004 . Top Spaces . Journal of Interdisciplinary Mathematics, 7 ( 2 ) : 173 – 181 . Molaei, M.R. and Farmitani, F.2002 . Santilli’s Isomanifolds in Arbitrary Dimensions . Algebras Groups and Geometries, 19 : 347 – 356 . Santilli, R.M.1993 . Isonumbers And Genonumbers of Dimension 1,2,4,8 Their Isoduals And Pseudoduals, And “Hidden Numbers” of Dimension 3,5,6,7 . Algebras, Groups And Geometries, 10 Santilli, R.M.1996 . Nonlocal-integral Isotopies of Differential Calculus, Geometries and Mechanics . Rendiconti Circolo Matematico Palermo, Suppl., 42 : 7 – 82 . Santilli, R.M.1997 . Relativistic Hadronic Mechanics: Nonunitary, Axiom-Preserving Completion of Relativistic Quantum Mechanics . Foundationss of Physics, 27 ( 5 ) Santilli, R.M.2001 . Foundations of Hadronic Chemistry, Kluwer Academic Publishers . Santilli, R.M.2003 . Iso-, Geno-, Hyper-Mechanics for Matter, Their Isoduals for Antimatter, and Their Novel Applications in Physics, Chemistry and Biology . Journal of Dynamical Systems and Geometric Theories, 1 ( 2 ) : 121 – 193 . Tsagas, G. and Sourlas, D.1992 . Mathematical Foundations of the Lie-Santilli Theory, Kiev: Ukraine Academy of Sciences . Tsagas, G. and Sourlas, D.1995 . Isomanifold and their Isotensor Fields . Algebras, Groups and Geometries, 12 : 1 – 65 .
Views: 9Downloads: 5Citations: 0
Install Journal of Dynamical Systems and Geometric TheoriesFaster access from your home screen