AbstractThis paper extends some results on the structure of subsets of the set of stable matrices. For these subsets, different characterizations are obtained using the set product, defined in this paper, as well as inertia and algebraic characterizations for low dimensions (2×2 and 3×3 matrices). Some inclusion relations that hold for these classes of matrices are proved and some open questions mentioned
The matrices studied here are positive stable (or briefly stable). These are matrices, real or compl...
AbstractIn this paper, we prove a new sufficient condition for D-stability of a matrix. We then use ...
AbstractLet L be a square matrix. A well-known theorem due to Lyapunov states that L is positive sta...
AbstractThis paper extends some results on the structure of subsets of the set of stable matrices. F...
AbstractMatrix stability has been intensively investigated in the past two centuries. We review work...
AbstractThis paper introduces several stability conditions for a given class of matrices expressed i...
AbstractThe set of D-stable matrices is studied from a differentiable viewpoint, and some general pr...
AbstractMatrix stability has been intensively investigated in the past two centuries. We review work...
AbstractThis paper introduces several stability conditions for a given class of matrices expressed i...
Abstract. We consider (and characterize) mainly classes of (positively) stable complex matrices defi...
This paper introduces several stability conditions for a given class of matrices expressed in terms ...
AbstractLet DSn(F) denote the set of n×n D-stable matrices with entries from F⊆C. A characterization...
AbstractThis paper discusses stability conditions for matrices that determine the homogeneous dynami...
AbstractIn this paper we give an alternative proof of the constant inertia theorem for convex compac...
AbstractLet L be a square matrix. A well-known theorem due to Lyapunov states that L is positive sta...
The matrices studied here are positive stable (or briefly stable). These are matrices, real or compl...
AbstractIn this paper, we prove a new sufficient condition for D-stability of a matrix. We then use ...
AbstractLet L be a square matrix. A well-known theorem due to Lyapunov states that L is positive sta...
AbstractThis paper extends some results on the structure of subsets of the set of stable matrices. F...
AbstractMatrix stability has been intensively investigated in the past two centuries. We review work...
AbstractThis paper introduces several stability conditions for a given class of matrices expressed i...
AbstractThe set of D-stable matrices is studied from a differentiable viewpoint, and some general pr...
AbstractMatrix stability has been intensively investigated in the past two centuries. We review work...
AbstractThis paper introduces several stability conditions for a given class of matrices expressed i...
Abstract. We consider (and characterize) mainly classes of (positively) stable complex matrices defi...
This paper introduces several stability conditions for a given class of matrices expressed in terms ...
AbstractLet DSn(F) denote the set of n×n D-stable matrices with entries from F⊆C. A characterization...
AbstractThis paper discusses stability conditions for matrices that determine the homogeneous dynami...
AbstractIn this paper we give an alternative proof of the constant inertia theorem for convex compac...
AbstractLet L be a square matrix. A well-known theorem due to Lyapunov states that L is positive sta...
The matrices studied here are positive stable (or briefly stable). These are matrices, real or compl...
AbstractIn this paper, we prove a new sufficient condition for D-stability of a matrix. We then use ...
AbstractLet L be a square matrix. A well-known theorem due to Lyapunov states that L is positive sta...