Location via proxy:   [ UP ]  
[Report a bug]   [Manage cookies]                
×
We develop global Hopf bifurcation theory of differential equations with state-dependent delay using the S 1 -equivariant degree and investigate a ...
May 19, 2023 · A solution λ0 to the characteristic equation (10) is called a characteristic value of the stationary point. (η(α),α). Obviously, zero is not a ...
Jun 15, 2010 · We develop a global Hopf bifurcation theory for a system of functional differential equations with state-dependent delay.
We show how the geometric theory of state-dependent delay differential sys- tems motivates vary naturally the study of locally complete spaces. We then.
Abstract. We apply the S1-equivariant degree method to a Hopf bifurcation problem for functional differential equations with a state-dependent delay.
We apply the S 1 S 1 -equivariant degree method to a Hopf bifurcation problem for functional differential equations with a state-dependent delay.
May 10, 2017 · Abstract:We develop a global Hopf bifurcation theory for differential equations with a state-dependent delay governed by an algebraic ...
Apr 30, 2024 · We apply the S1-equivariant degree method to a Hopf bifurcation problem for functional differential equations with a state-dependent delay.
We develop a global Hopf bifurcation theory for a system of functional differential equations with state-dependent delay.
Oct 12, 2023 · In this paper, we are interested in how the blood transport time delays explicitly depend on the state of the system so that we can extend the ...