Pages that link to "Item:Q258390"
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The following pages link to Advances in computational Lyapunov analysis using sum-of-squares programming (Q258390):
Displaying 24 items.
- Review on computational methods for Lyapunov functions (Q258388) (← links)
- Computation of Lyapunov functions for nonautonomous systems on finite time-intervals by linear programming (Q342923) (← links)
- Global stability analysis of fluid flows using sum-of-squares (Q429219) (← links)
- A multiple-comparison-systems method for distributed stability analysis of large-scale nonlinear systems (Q518284) (← links)
- Lyapunov-based stability analysis automated by genetic programming (Q1000824) (← links)
- Local stability analysis using simulations and sum-of-squares programming (Q1004144) (← links)
- Lyapunov function computation for autonomous linear stochastic differential equations using sum-of-squares programming (Q1671067) (← links)
- Computing Lyapunov functions using deep neural networks (Q2043422) (← links)
- System specific triangulations for the construction of CPA Lyapunov functions (Q2056177) (← links)
- Feedback control design using sum of squares optimisation (Q2095324) (← links)
- Computation and verification of contraction metrics for exponentially stable equilibria (Q2226305) (← links)
- Analysis of partial stability problems using sum of squares techniques (Q2390564) (← links)
- Robust estimations of the region of attraction using invariant sets (Q2416718) (← links)
- Review on contraction analysis and computation of contraction metrics (Q2696111) (← links)
- A converse sum of squares Lyapunov function for outer approximation of minimal attractor sets of nonlinear systems (Q2696112) (← links)
- Finding positively invariant sets and proving exponential stability of limit cycles using sum-of-squares decompositions (Q2696114) (← links)
- Bounds on mean energy in the Kuramoto–Sivashinsky equation computed using semidefinite programming (Q4632034) (← links)
- Stability Domains for Quadratic-Bilinear Reduced-Order Models (Q5004530) (← links)
- Automatic Determination of Connected Sublevel Sets of CPA Lyapunov Functions (Q5109376) (← links)
- Bounding extrema over global attractors using polynomial optimisation (Q5130916) (← links)
- Synthesizing Robust Domains of Attraction for State-Constrained Perturbed Polynomial Systems (Q5858104) (← links)
- Convex computation of maximal Lyapunov exponents (Q6048912) (← links)
- A study of the double pendulum using polynomial optimization (Q6557701) (← links)
- Data-driven invariant set for nonlinear systems with application to command governors (Q6664827) (← links)
