AbstractWe prove the relationship between stability of (generalized) linear dynamical systems and their reachability by using tools of linear algebra
AbstractLet (F,G) be a pair of matrices defined over an arbitrary field, Fn × n, Gn × m. Consider th...
AbstractWe consider l-order linear control systems Σ with coefficients in a commutative ring R. The ...
This paper deals with the problem of point-to-point reachability in multi-linear systems. These syst...
We use geometric invariant theory and the language of quivers to study compactifications of moduli s...
AbstractWe use geometric invariant theory and the language of quivers to study compactifications of ...
Reachability analysis is a powerful tool which is being used extensively and efficiently for the ana...
AbstractWe study the action α: ((T, L), (A, B)) ↦ (T-1AT,T-1BL) of the group Gln (K) × Glm(K) of lin...
The object of principal interest in this thesis is linear dynamical systems: deterministic systems w...
AbstractTo certain nonlinear dynamical systems naturally correspond simplicial complexes. This corre...
We use geometric invariant theory and the language of quivers to study compactifications of moduli s...
The properties of reachable sets for linear dynamical systems for specified control sets are discuss...
We study fundamental reachability problems on pseudo-orbits of linear dynamical systems. Pseudo-orbi...
Conditions for the reachability and stabilizability of systems over polynomial rings are well-known ...
AbstractIn this paper we obtain an explicit expression for the reachable set for a class of nonlinea...
International audienceDynamical systems allow to modelize various phenomena or processes by only des...
AbstractLet (F,G) be a pair of matrices defined over an arbitrary field, Fn × n, Gn × m. Consider th...
AbstractWe consider l-order linear control systems Σ with coefficients in a commutative ring R. The ...
This paper deals with the problem of point-to-point reachability in multi-linear systems. These syst...
We use geometric invariant theory and the language of quivers to study compactifications of moduli s...
AbstractWe use geometric invariant theory and the language of quivers to study compactifications of ...
Reachability analysis is a powerful tool which is being used extensively and efficiently for the ana...
AbstractWe study the action α: ((T, L), (A, B)) ↦ (T-1AT,T-1BL) of the group Gln (K) × Glm(K) of lin...
The object of principal interest in this thesis is linear dynamical systems: deterministic systems w...
AbstractTo certain nonlinear dynamical systems naturally correspond simplicial complexes. This corre...
We use geometric invariant theory and the language of quivers to study compactifications of moduli s...
The properties of reachable sets for linear dynamical systems for specified control sets are discuss...
We study fundamental reachability problems on pseudo-orbits of linear dynamical systems. Pseudo-orbi...
Conditions for the reachability and stabilizability of systems over polynomial rings are well-known ...
AbstractIn this paper we obtain an explicit expression for the reachable set for a class of nonlinea...
International audienceDynamical systems allow to modelize various phenomena or processes by only des...
AbstractLet (F,G) be a pair of matrices defined over an arbitrary field, Fn × n, Gn × m. Consider th...
AbstractWe consider l-order linear control systems Σ with coefficients in a commutative ring R. The ...
This paper deals with the problem of point-to-point reachability in multi-linear systems. These syst...
DOI