In this paper, we describe an efficient algorithm that decides if a stable matching exists for a generalized stable roommates problem, where, instead of linear preferences, agents have partial preference orders on potential partners. Furthermore, we may forbid certain partnerships, that is, we are looking for a matching such that none of the matched pairs is forbidden, and yet, no blocking pair (forbidden or not) exists. To solve the above problem, we generalize the first algorithm for the ordinary stable roommates problem
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
Abstract The aim of this paper is to propose a new solution concept for the roommate problem with st...
AbstractIn this paper, we describe an efficient algorithm that decides if a stable matching exists f...
In this paper we describe an efficient algorithm that decides if a stable matching exists for a gen...
AbstractIn this paper, we describe an efficient algorithm that decides if a stable matching exists f...
We consider a generalization of the Stable Roommates problem (SR), in which preference lists may be ...
AbstractWe consider a generalization of the Stable Roommates problem (sr), in which preference lists...
The classic Stable Roommates problem (the non-bipartite generalization of the well-known Stable Marr...
The stable marriage problem is that of matching n men and n women, each of whom has ranked the membe...
AbstractWe consider a generalization of the Stable Roommates problem (sr), in which preference lists...
The stable roommates problem is a well-known problem of matching n people into n/2 disjoint pairs so...
We study the variant of the well-known stable roommates problem in which participants are permitted ...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
Abstract The aim of this paper is to propose a new solution concept for the roommate problem with st...
AbstractIn this paper, we describe an efficient algorithm that decides if a stable matching exists f...
In this paper we describe an efficient algorithm that decides if a stable matching exists for a gen...
AbstractIn this paper, we describe an efficient algorithm that decides if a stable matching exists f...
We consider a generalization of the Stable Roommates problem (SR), in which preference lists may be ...
AbstractWe consider a generalization of the Stable Roommates problem (sr), in which preference lists...
The classic Stable Roommates problem (the non-bipartite generalization of the well-known Stable Marr...
The stable marriage problem is that of matching n men and n women, each of whom has ranked the membe...
AbstractWe consider a generalization of the Stable Roommates problem (sr), in which preference lists...
The stable roommates problem is a well-known problem of matching n people into n/2 disjoint pairs so...
We study the variant of the well-known stable roommates problem in which participants are permitted ...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
In the Stable Marriage and Roommates problems, a set of agents is given, each of them having a stric...
Abstract The aim of this paper is to propose a new solution concept for the roommate problem with st...