Pages that link to "Item:Q1776774"
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The following pages link to Computation of the normal forms for general M-DOF systems using multiple time scales. I: Autonomous systems (Q1776774):
Displaying 14 items.
- Bifurcation analysis in a modified Lesile-Gower model with Holling type II functional response and delay (Q333026) (← links)
- Higher order accuracy analysis of the second-order normal form method (Q354564) (← links)
- Symbolic computation of normal form for Hopf bifurcation in a retarded functional differential equation with unknown parameters (Q446084) (← links)
- Normal form of Duffing-van der Pol oscillator under nonautonomous parametric perturbations (Q481226) (← links)
- Methods for solving singular perturbation problems arising in science and engineering (Q646122) (← links)
- Non-resonant response, bifurcation and oscillation suppression of a non-autonomous system with delayed position feedback control (Q840399) (← links)
- Vibration analysis on a thin plate with the aid of computation of normal forms (Q872643) (← links)
- A new perturbation technique with symbolic software (Q1894081) (← links)
- The method of multiple scales: Asymptotic solutions and normal forms for nonlinear oscillatory problems (Q1918504) (← links)
- On the constructive algorithm for stability analysis of an equilibrium point of a periodic Hamiltonian system with two degrees of freedom in the case of combinational resonance (Q2330016) (← links)
- Computation of the normal forms for general M-DOF systems using multiple time scales. II: Non-autonomous systems (Q2568315) (← links)
- Estimation of chaotic thresholds for the recently proposed rotating pendulum (Q2845203) (← links)
- Computation of normal forms for high dimensional non-linear systems and application to non-planar non-linear oscillations of a cantilever beam (Q2881808) (← links)
- On the computation of the coefficients associated with high order normal forms (Q2881973) (← links)
