Floquet multipliers of symmetric rapidly oscillating solutions of differential delay equations
From MaRDI portal
Publication:1854640
DOI10.2748/tmj/1113247603zbMath1032.34067OpenAlexW2001099525MaRDI QIDQ1854640
Peter Dormayer, Bernhard Lani-Wayda, Anatoli F. Ivanov
Publication date: 13 May 2003
Published in: Tôhoku Mathematical Journal. Second Series (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/544abf81c79b644cce491e827c02cf4e3feab5e8
Periodic solutions to functional-differential equations (34K13) Bifurcation theory of functional-differential equations (34K18)
Related Items
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Symmetric periodic solutions of a delay differential equation
- Smooth bifurcation of symmetric periodic solutions of functional differential equations
- Global bifurcation of periodic solutions to some autonomous differential delay equations
- Bifurcation from periodic solutions in functional difference equations
- Smooth symmetry breaking bifurcation for functional differential equations
- An attractivity region for characteristic multipliers of special symmetric solutions of \(\dot x(t)=\alpha f(x(t-1))\) near critical amplitudes
- Ordinary differential equations which yield periodic solutions of differential delay equations
- Uniqueness and nonuniqueness of periodic solutions of x'(t)= -g(x(t-1))
- Introduction to functional differential equations
- Stability of symmetric periodic solutions with small amplitude of \(\dot x(t)=\alpha f(x(t),x(t-1))\)
- Stable rapidly oscillating solutions in delay differential equations with negative feedback
- Delay equations. Functional-, complex-, and nonlinear analysis
- Floquet multipliers and secondary bifurcations in functional differential equations: Numerical and analytical results
- Wandering solutions of delay equations with sine-like feedback
- Special and spurious solutions of 𝑥(𝑡)=-𝛼𝑓(𝑥(𝑡-1))
- Characteristic Multipliers and Stability of Symmetric Periodic Solutions of . x (t) = g(x(t - 1))
- Hyperbolic periodic solutions, heteroclinic connections and transversal homoclinic points in autonomous differential delay equations
