Control of ellipsoidal trajectories: Theory and numerical results
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Publication:2940381
DOI10.1134/S0965542514030117zbMath1313.93114MaRDI QIDQ2940381
A. I. Mesyats, Alexander B. Kurzhanski
Publication date: 26 January 2015
Published in: Computational Mathematics and Mathematical Physics (Search for Journal in Brave)
Related Items (9)
On a team control problem under obstacles ⋮ Alexander Borisovich Kurzhanskiĭ (on the occasion of his 75th birthday) ⋮ Estimates of reachable sets of control systems with nonlinearity and parametric perturbations ⋮ Problem of collision avoidance for a team motion with obstacles ⋮ Оценивание множеств решений линейных систем обыкновенных дифференциальных уравнений с возмущениями на основе оператора Коши;The estimation of solutions sets of linear systems of ordinary differential equations with perturbations based on the Cauchy operator ⋮ Multiagent algorithms for optimizing bundles of trajectories of deterministic systems with incomplete instant feedback ⋮ Hamiltonian formalism in team control problems ⋮ Set-membership estimation based on ellipsoid bundles for discrete-time LPV descriptor systems ⋮ Multi-cluster coordinated movement and dynamic reorganization
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- Matrix multiplication via arithmetic progressions
- Ellipsoidal calculus for estimation and control
- Controllability conditions for the Riccati equation
- Optimal control of ellipsoidal motions
- Operators and iterative processes of Fejér type. Theory and applications.
- Gaussian elimination is not optimal
- Exact penalty functions in nonlinear programming
- Minimax Theorems
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