In this paper, the stability analysis of the Schimizu-Morioka system of dynamical equations is
performed by applying the Routh-Hurwitz criterion to the solutions of the system near to …

For a generalized Hamiltonian system, stability for the manifolds of equilibrium states is
presented based on Lyapunov's stability theories. Equilibrium equations, perturbation …

For a generalized Hamiltonian system with additional terms, stability for the manifolds of the
equilibrium state is presented. Equilibrium equations, disturbance equations and the first …

The present paper discuss the stability of Wang-Chen system from the approach of KCC
theory. we show that the system is Jacobi unstable for any value of parameter where as it is …

Non-Existence of Homoclinic Orbits and Global Asymptotic Stability of FitzHugh-Nagumo
System Page 1 Vetnam Journal of Mathematics 27:4 (1999) 335-343 V ii etm ar tnm / ror ur rrm …

Dynamical behaviors of Liu system is studied using Routh–Hurwitz criteria, Center manifold
theorem and Hopf bifurcation theorem. Periodic solutions and their stabilities about the …

The Stability Analysis of the Shimizu–Morioka System with Hopf Bifurcation Page 1 Journal of
Kirkuk University – Scientific Studies, vol.6, No.2, 2011 184 The Stability Analysis of the …

This paper studies the stabilization of unstable equilibrium points in a new chaotic system.
Three different methods, the dislocated feedback control method, the enhancing feedback …

In this paper, Rössler system has been studied by using differential geometry method ie with
KCC-theory. We obtained the deviation tensor and its eigenvalue which determine the …

We study the Rikitake system through the method of differential geometry, ie Kosambi–
Cartan–Chern (KCC) theory for Jacobi stability analysis. For applying KCC theory we …