Copositive programming is a relatively young field in mathematical optimization. It can be seen as a generalization of semidefinite programming, since it means optimizing over the cone of so called copositive matrices. Like semidefinite programming, it has proved particularly useful in combinatorial and quadratic optimization. The purpose of this survey is to introduce the field to interested readers in the optimization community who wish to get an understanding of the basic concepts and recent developments in copositive programming, including modeling issues and applications, the connection to semidefinite programming and sum-of-squares approaches, as well as algorithmic solution approaches for copositive programs
Using a bordering approach, and building upon an already known factorization of a principal block, w...
International audienceThis work surveys essential properties of the so-called copositive matrices, t...
In this paper, we continue an earlier study of the regularization procedures of linear copositive pr...
Copositive programming is a relatively young field in mathematical optimization. It can be seen as a...
Copositive programming is a relatively young field in mathematical optimization. It can be seen as a...
Foundation of mathematical optimization relies on the urge to utilize available resources to their o...
Copositive programming is a relative young field which has evolved into a highly active research are...
Copositive programming (CP) can be regarded as a special instance of linear semi-infinite programmin...
Copositive programming deals with optimization over the convex cone of so-called copositive matrices...
We study linear optimization problems over the cone of copositive matrices. These problems appear in...
Copositivity plays a role in combinatorial and nonconvex quadratic optimization. However, testing co...
A linear problem of Copositive Programming consists in minimization of a linear function subject to ...
A symmetric matrix is called copositive if it generates a quadratic form taking no negative values o...
We consider linear optimization problems over the cone of copositive matrices. Such conic optimizati...
In this paper, we continue an earlier study of the regularization procedures of linear copositive...
Using a bordering approach, and building upon an already known factorization of a principal block, w...
International audienceThis work surveys essential properties of the so-called copositive matrices, t...
In this paper, we continue an earlier study of the regularization procedures of linear copositive pr...
Copositive programming is a relatively young field in mathematical optimization. It can be seen as a...
Copositive programming is a relatively young field in mathematical optimization. It can be seen as a...
Foundation of mathematical optimization relies on the urge to utilize available resources to their o...
Copositive programming is a relative young field which has evolved into a highly active research are...
Copositive programming (CP) can be regarded as a special instance of linear semi-infinite programmin...
Copositive programming deals with optimization over the convex cone of so-called copositive matrices...
We study linear optimization problems over the cone of copositive matrices. These problems appear in...
Copositivity plays a role in combinatorial and nonconvex quadratic optimization. However, testing co...
A linear problem of Copositive Programming consists in minimization of a linear function subject to ...
A symmetric matrix is called copositive if it generates a quadratic form taking no negative values o...
We consider linear optimization problems over the cone of copositive matrices. Such conic optimizati...
In this paper, we continue an earlier study of the regularization procedures of linear copositive...
Using a bordering approach, and building upon an already known factorization of a principal block, w...
International audienceThis work surveys essential properties of the so-called copositive matrices, t...
In this paper, we continue an earlier study of the regularization procedures of linear copositive pr...