AbstractWe consider positive extension problems for block Toeplitz matrices when the specified entries form a stalactite type pattern. These problems do not seem in general to be amenable to the classical methods (they correspond to bitangential interpolation problems in the class of Carathéodory functions of a kind usually not solvable by the classical methods of interpolation). We solve these problems by reduction to a tangential interpolation with symmetries in a Carathéodory class
International audienceIn this paper, we re-investigate the resolution of Toeplitz systems $T\, u =g$...
International audienceIn this paper, we re-investigate the resolution of Toeplitz systems $T\, u =g$...
AbstractIn this paper we consider a class of matrices, each of which is the sum of an identity matri...
AbstractWe consider positive extension problems for block Toeplitz matrices when the specified entri...
We consider positive extension problems for block Toeplitz matrices when the specified entries form ...
AbstractWe treat a positive extension problem in an algebra of periodic doubly infinite operator mat...
AbstractUsing the concrete structure of the Arov-Krein resolvent matrices connected with the matrici...
AbstractUsing the concrete structure of the Arov-Krein resolvent matrices connected with the matrici...
Given $A,B,C$ and $D$ block Toeplitz matrices, we will prove some of the basic results concerning th...
Given $A,B,C$ and $D$ block Toeplitz matrices, we will prove some of the basic results concerning th...
AbstractWe treat a positive extension problem in an algebra of periodic doubly infinite operator mat...
AbstractIn this paper, we present several high performance variants of the classical Schur algorithm...
AbstractThe so-called modified block Toeplitz vector approach is used to connect a class of particul...
AbstractNecessary and sufficient conditions for Toeplitz and block Toeplitz matrices to have Toeplit...
AbstractThis paper is concerned with the development of fast solvers for block linear systems with T...
International audienceIn this paper, we re-investigate the resolution of Toeplitz systems $T\, u =g$...
International audienceIn this paper, we re-investigate the resolution of Toeplitz systems $T\, u =g$...
AbstractIn this paper we consider a class of matrices, each of which is the sum of an identity matri...
AbstractWe consider positive extension problems for block Toeplitz matrices when the specified entri...
We consider positive extension problems for block Toeplitz matrices when the specified entries form ...
AbstractWe treat a positive extension problem in an algebra of periodic doubly infinite operator mat...
AbstractUsing the concrete structure of the Arov-Krein resolvent matrices connected with the matrici...
AbstractUsing the concrete structure of the Arov-Krein resolvent matrices connected with the matrici...
Given $A,B,C$ and $D$ block Toeplitz matrices, we will prove some of the basic results concerning th...
Given $A,B,C$ and $D$ block Toeplitz matrices, we will prove some of the basic results concerning th...
AbstractWe treat a positive extension problem in an algebra of periodic doubly infinite operator mat...
AbstractIn this paper, we present several high performance variants of the classical Schur algorithm...
AbstractThe so-called modified block Toeplitz vector approach is used to connect a class of particul...
AbstractNecessary and sufficient conditions for Toeplitz and block Toeplitz matrices to have Toeplit...
AbstractThis paper is concerned with the development of fast solvers for block linear systems with T...
International audienceIn this paper, we re-investigate the resolution of Toeplitz systems $T\, u =g$...
International audienceIn this paper, we re-investigate the resolution of Toeplitz systems $T\, u =g$...
AbstractIn this paper we consider a class of matrices, each of which is the sum of an identity matri...