Orbit equivalence of linear systems on manifolds and semigroup actions on homogeneous spaces
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Publication:5039457
zbMath1500.93047arXiv1609.08379MaRDI QIDQ5039457
João A. N. Cossich, Osvaldo G. Rocío, R. M. Hungaro, Alexandre J. Santana
Publication date: 12 October 2022
Full work available at URL: https://arxiv.org/abs/1609.08379
Groups acting on specific manifolds (57S25) Analysis on topological semigroups (22A20) Linear systems in control theory (93C05) Algebraic ergodic theory, cocycles, orbit equivalence, ergodic equivalence relations (37A20) Topological methods (93B24)
Cites Work
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- Invariant cones and convex sets for bilinear control systems and parabolic type of semigroups
- Bilinear control systems. Matrices in action
- Control theory on Lie groups
- Cocycles in topological dynamics
- Semigroup actions on homogeneous spaces
- Invariant control sets on flag manifolds
- Control theory from the geometric viewpoint.
- Invariance entropy for deterministic control systems. An introduction
- Controllability properties of a class of control systems on lie groups
- Equivalence of control systems with linear systems on Lie groups and homogeneous spaces
- Structure and Geometry of Lie Groups
- Semigroups of Affine Groups, Controllability of Affine Systems and Affine Bilinear Systems in $\mathrm{Sl}(2,\mathbb{R})\rtimes\mathbb{R}^{2}$
- Invariance Entropy for Control Systems
- Lie Groups
- Outer Invariance Entropy for Linear Systems on Lie Groups
- On limit behavior of skew-product transformation semigroups
- A global formulation of the Lie theory of transformation groups
- The dynamics of control. With an appendix by Lars Grüne
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