Pages that link to "Item:Q518297"
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The following pages link to Simple approximations of semialgebraic sets and their applications to control (Q518297):
Displaying 10 items.
- Simple approximations of semialgebraic sets and their applications to control (Q518297) (← links)
- A sum-of-squares-based procedure to approximate the Pontryagin difference of basic semi-algebraic sets (Q2059318) (← links)
- Chance-constrained sets approximation: a probabilistic scaling approach (Q2071956) (← links)
- Encoding inductive invariants as barrier certificates: synthesis via difference-of-convex programming (Q2105455) (← links)
- An approximate characterisation of the set of feasible trajectories for constrained flat systems (Q2165988) (← links)
- Sum-of-squares methods for controlled invariant sets with applications to model-predictive control (Q2178207) (← links)
- Tractable approximations of sets defined with quantifiers (Q2349134) (← links)
- A converse sum of squares Lyapunov function for outer approximation of minimal attractor sets of nonlinear systems (Q2696112) (← links)
- Semidefinite Relaxations for Lebesgue and Gaussian Measures of Unions of Basic Semialgebraic Sets (Q5108252) (← links)
- Convex inner approximations of nonconvex semialgebraic sets applied to fixed-order controller design (Q5745606) (← links)
