In this paper we give a proof for the special structure of the Wedderburn decomposition of the regular *-representation of a given matrix *-algebra. This result was stated without proof in: de Klerk, E., Dobre, C. and Pasechnik, D.V.: Numerical block diagonalization of matrix *-algebras with application to semidefinite programming, Mathematical Programming-B, 129 (2011), 91--111; and is used in applications of semidefinite programming (SDP) for structured combinatorial optimization problems. In order to provide the proof for this special structure we derive several other mathematical properties of the regular *-representation
We propose a new method for simplifying semidefinite programs (SDP) inspired by symmetry reduction. ...
Semidefinite programming (SDP) may be viewed as an extension of linear programming (LP), and most in...
For a matrix *-algebra B, consider the matrix *-algebra A consisting of the symmetric tensors in the...
In this paper we give a proof for the special structure of the Wedderburn decomposition of the regul...
In this paper we give a proof for the special structure of the Wedderburn decomposition of the regul...
Semidefinite programming (SDP) is one of the most active areas in mathematical ...
Semidefinite programming (SDP) is one of the most active areas in mathematical ...
This paper is a tutorial in a general and explicit procedure to simplify semidefinite programming pr...
This paper is a tutorial in a general and explicit procedure to simplify semidefinite programming pr...
htmlabstractThis paper is a tutorial in a general and explicit procedure to simplify semidefinite pr...
htmlabstractThis paper is a tutorial in a general and explicit procedure to simplify semidefinite pr...
Abstract We consider semidefinite programming problems on which a permutation group is acting. We de...
Semidefinite programming (SDP) may be seen as a generalization of linear programming (LP). In partic...
Semidefinite programming (SDP) may be seen as a generalization of linear programming (LP). In partic...
We consider semidefinite programming problems on which a permutation group is acting.We describe a g...
We propose a new method for simplifying semidefinite programs (SDP) inspired by symmetry reduction. ...
Semidefinite programming (SDP) may be viewed as an extension of linear programming (LP), and most in...
For a matrix *-algebra B, consider the matrix *-algebra A consisting of the symmetric tensors in the...
In this paper we give a proof for the special structure of the Wedderburn decomposition of the regul...
In this paper we give a proof for the special structure of the Wedderburn decomposition of the regul...
Semidefinite programming (SDP) is one of the most active areas in mathematical ...
Semidefinite programming (SDP) is one of the most active areas in mathematical ...
This paper is a tutorial in a general and explicit procedure to simplify semidefinite programming pr...
This paper is a tutorial in a general and explicit procedure to simplify semidefinite programming pr...
htmlabstractThis paper is a tutorial in a general and explicit procedure to simplify semidefinite pr...
htmlabstractThis paper is a tutorial in a general and explicit procedure to simplify semidefinite pr...
Abstract We consider semidefinite programming problems on which a permutation group is acting. We de...
Semidefinite programming (SDP) may be seen as a generalization of linear programming (LP). In partic...
Semidefinite programming (SDP) may be seen as a generalization of linear programming (LP). In partic...
We consider semidefinite programming problems on which a permutation group is acting.We describe a g...
We propose a new method for simplifying semidefinite programs (SDP) inspired by symmetry reduction. ...
Semidefinite programming (SDP) may be viewed as an extension of linear programming (LP), and most in...
For a matrix *-algebra B, consider the matrix *-algebra A consisting of the symmetric tensors in the...