Pages that link to "Item:Q876961"
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The following pages link to Symbolic computation for center manifolds and normal forms of Bogdanov bifurcation in retarded functional differential equations (Q876961):
Displaying 11 items.
- Symbolic computation of normal form for Hopf bifurcation in a retarded functional differential equation with unknown parameters (Q446084) (← links)
- Approximate formulas and algorithms for constructing central manifolds of dynamic systems (Q827885) (← links)
- Center manifolds and normal forms for a class of retarded functional differential equations with parameter associated with Fold-Hopf singularity (Q945359) (← links)
- Symbolic-numerical methods for the computation of normal forms of PDEs (Q1410877) (← links)
- Explicit formulas for computing the normal form of Bogdanov-Takens bifurcation in delay differential equations (Q1745242) (← links)
- The bifurcation study of 1:2 resonance in a delayed system of two coupled neurons (Q1949243) (← links)
- Two effective stability criteria for linear time-delay systems with complex coefficients (Q2392642) (← links)
- A Maple program for computing a terms of a center manifold, and element of bifurcations for a class of retarded functional differential equations with Hopf singularity (Q2493679) (← links)
- Codimension Bifurcation Analysis of a Modified Leslie–Gower Predator–Prey Model with Two Delays (Q4566436) (← links)
- (Q5296664) (← links)
- PRACTICAL COMPUTATION OF NORMAL FORMS ON CENTER MANIFOLDS AT DEGENERATE BOGDANOV–TAKENS BIFURCATIONS (Q5474363) (← links)