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Planar systems of piecewise linear differential equations with a line of discontinuity

Nonlinearity, 2001
The authors study dynamical properties of the planar system \[ \dot u= Au+sgn( w^{T}u) v, \] where \(A\) is a real \(2\times 2\)-matrix and \(u, v, w\) are two-dimensional real vectors. The dependence on the system parameters \(A,v\) and \(w,\) including the existence of periodic solutions with sliding motion, is analyzed.
Giannakopoulos, Fotios, Pliete, Karin
openaire   +2 more sources

From Linear to Piecewise Linear Differential Systems

2022
Enrique Ponce, Javier Ros, Elisabet Vela
openaire   +1 more source

Pseudo-Cusp Bifurcation in a Class of 3D Piecewise Linear Differential Systems

International Journal of Bifurcation and Chaos
Consider the nongeneric family of 3D piecewise linear differential systems, with a discontinuity plane that has two parallel invisible tangency lines, such that the region between them is the sliding region. It is known that the change of stability of the sliding region gives rise to a Crossing Limit Cycle (CLC).
Bruno Campoy   +2 more
openaire   +1 more source

Piecewise constant control of boundary value problem for linear impulsive differential systems

2007
A piecewise constant control that solves the boundary value problem for linear impulsive differential systems is considered. We establish a necessary and sufficient conditions for the existence of such control. Moreover, a result that explicitly characterizes the solving control is presented.
openaire   +1 more source

On the number of limit cycles in discontinuous piecewise linear differential systems with two pieces separated by a straight line

Journal of Mathematical Analysis and Applications, 2015
Rodrigo D Euzébio, Jaume Llibre
exaly  

Piecewise linear differential systems with only centers can create limit cycles?

Nonlinear Dynamics, 2017
Jaume Llibre, Marco Antonio Teixeira
exaly  

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