Pages that link to "Item:Q2296655"
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The following pages link to A Taylor series-based continuation method for solutions of dynamical systems (Q2296655):
Displaying 13 items.
- A new method based on generalized Taylor expansion for computing a series solution of the linear systems (Q298520) (← links)
- A purely frequency based Floquet-Hill formulation for the efficient stability computation of periodic solutions of ordinary differential systems (Q781960) (← links)
- Analysis of a non-linear system by a new technique based on the continuation method (Q883953) (← links)
- Optimal monomial quadratization for ODE systems (Q2115847) (← links)
- A Taylor series-based continuation method for solutions of dynamical systems (Q2296655) (← links)
- Continuation of periodic solutions of various types of delay differential equations using asymptotic numerical method and harmonic balance method (Q2296945) (← links)
- (Q3768294) (← links)
- Stability Domains for Quadratic-Bilinear Reduced-Order Models (Q5004530) (← links)
- Deep learning‐based reduced order models for the real‐time simulation of the nonlinear dynamics of microstructures (Q6071430) (← links)
- Numerical Computation of Transverse Homoclinic Orbits for Periodic Solutions of Delay Differential Equations (Q6084947) (← links)
- Reduced order modeling of parametrized systems through autoencoders and SINDy approach: continuation of periodic solutions (Q6097611) (← links)
- Backbone curves, Neimark-Sacker boundaries and appearance of quasi-periodicity in nonlinear oscillators: application to 1:2 internal resonance and frequency combs in MEMS (Q6166457) (← links)
- Nonlinear dynamics of coupled oscillators in 1:2 internal resonance: effects of the non-resonant quadratic terms and recovery of the saturation effect (Q6171409) (← links)
