AbstractThe theory of linear inequalities and linear programming was recently applied to study the stable marriage problem which until then has been studied by mostly combinatorial methods. Here we extend the approach to the general stable matching problem in which the structure of matchable pairs need not be bipartite. New issues arise in the analysis and we combine linear algebra and graph theory to explore them
In this paper, we describe an efficient algorithm that decides if a stable matching exists for a gen...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
AbstractThis paper demonstrates that the celebrated Gale-Shapley algorithm for obtaining stable matc...
AbstractThe theory of linear inequalities and linear programming was recently applied to study the s...
AbstractThis paper continues the work of Abeledo and Rothblum, who study nonbipartite stable matchin...
Every instance of the Stable Marriage Problem involves two finite sets of equal size. We can think o...
AbstractThe stable marriage problem is a game theoretic model introduced by Gale and Shapley (1962)....
AbstractWe examine several results for the stable marriage problem and show that they do not hold if...
28th International Symposium on Algorithms and Computation (ISAAC 2017)In the stable marriage proble...
The Stable Marriage Problem (SMP) is concerned with the follow scenario: suppose we have two disjoin...
AbstractIt is well known that every instance of the classical stable marriage problem admits at leas...
The stable marriage (SM) problem has a wide variety of practical applications, ranging from matching...
AbstractWe obtain a family of algorithms that determine stable matchings for the stable marriage pro...
AbstractWe consider instances of the classical stable marriage problem in which persons may include ...
This paper defines a notion of semi-stability for matching problem with couples, which is a natural...
In this paper, we describe an efficient algorithm that decides if a stable matching exists for a gen...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
AbstractThis paper demonstrates that the celebrated Gale-Shapley algorithm for obtaining stable matc...
AbstractThe theory of linear inequalities and linear programming was recently applied to study the s...
AbstractThis paper continues the work of Abeledo and Rothblum, who study nonbipartite stable matchin...
Every instance of the Stable Marriage Problem involves two finite sets of equal size. We can think o...
AbstractThe stable marriage problem is a game theoretic model introduced by Gale and Shapley (1962)....
AbstractWe examine several results for the stable marriage problem and show that they do not hold if...
28th International Symposium on Algorithms and Computation (ISAAC 2017)In the stable marriage proble...
The Stable Marriage Problem (SMP) is concerned with the follow scenario: suppose we have two disjoin...
AbstractIt is well known that every instance of the classical stable marriage problem admits at leas...
The stable marriage (SM) problem has a wide variety of practical applications, ranging from matching...
AbstractWe obtain a family of algorithms that determine stable matchings for the stable marriage pro...
AbstractWe consider instances of the classical stable marriage problem in which persons may include ...
This paper defines a notion of semi-stability for matching problem with couples, which is a natural...
In this paper, we describe an efficient algorithm that decides if a stable matching exists for a gen...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
AbstractThis paper demonstrates that the celebrated Gale-Shapley algorithm for obtaining stable matc...