Lagrangian Dynamical Systems on Clifford Ka Ihler Manifolds
vector bundle, paths of semispray, Euler-Lagrange equations
Abstract
In his paper we obtained a canonical local basis { } , = 1,5 ���� of vector bundle on Clifford ̈ℎ manifold (, ). The paths of semispray on Clifford ̈ℎ manifold are infact the solutions of Euler-Lagrange equations.
Downloads
How to Cite
References
M De Leon, P (1989) Methods of Differential Geometry in Analytical Mechanics. 152.
M Tekkoyun (2005) On Para-Euler-Lagrange and Hamiltonian Equations. 340, 7-11.
M Tekkoyun (2005) On Para-Euler-Lagrange and Para-Hamiltonian Equations. 340(1-4), 7-11.
Dan Stahlke (2014) Quantum interference as a resource for quantum speedup. 90(2).
M Tekkoyun Lagrangian Mechanics on the standard Clifford ̈ℎ Manifolds.
Abdulla Eid, Steven Bradlow (2008) EDITOR'S INTRODUCTION. 07(03), 391-394.
Joel Robbin, Dietmar Salamon (2013) Introduction to Differential Geometry.
I Liviu, Nicolaescu (2009) Lectures on the Geometry of manifolds.
K Yano, M Kon (1984) Structures on Manifolds. 3.
I Burdujan (2008) Clifford ̈ℎ Manifolds. 13(2), 12-23.
Such that the equations expressed in Eq(14) are named Euler-Lagrange equations structured on Clifford ̈ℎ manifold (, ).
Published
2017-03-24
Issue
Section
License
Copyright (c) 2017 Authors and Global Journals Private Limited

This work is licensed under a Creative Commons Attribution 4.0 International License.