Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Hopf bifurcations analysis of a three-dimensional nonlinear system.
Authors: Mircea Craioveanu, Gheorghe Tigan
– 0.33 Mb
Abstract
Bifurcations analysis of a 3D nonlinear chaotic system, called the T system, is treated in this paper, extending the work presented in [5] and [6]. The system T belongs to a class of cvasi-metriplectic systems having the same Poisson tensor and the same Casimir.E-mail: ;
Fulltext
– 0.33 Mb
Contents
- Properties of one-sided ideals of pseudonormed rings when taking the quotient rings.
- Exact solutions for a rotational flow of generalized second grade fluids through a circular cylinder.
- Mathematical models in regression credibility theory.
- Ore extensions over 2-primal Noetherian rings.
- The G(2,ℜ) -orbits of the homogeneous polynomial differential systems.
- Hopf bifurcations analysis of a three-dimensional nonlinear system.
- A numerical approximation of the free-surface heavy inviscid flow past a body.
- The sets of the classes ~Mp, k and their subsets.
- Queuing system evolution in phase merging scheme.
- About Division of d-Convex Simple Graphs in M-Prime Graphs.
- Continuity of the norm of a composition operator between weighted Banach spaces of holomorphic functions.
- Four-dimensional Ricci-flat space defined by the KP-equation.
- Differentially prime, quasi-prime and Δ-modules.
- Classification of GL(2,ℜ)-orbit's dimensions for the differential system with cubic nonlinearities.
- Professor Dmitrii Lozovanu - 60th anniversary.
