This paper describes two parallel algorithms for the stable marriage problem implemented on a MIMD parallel computer. The algorithms are tested against sequential algorithms on randomly generated and worst-case instances. The results clearly show that the combination fo a very simple problem and a commercial MIMD system results in parallel algorithms which are not competitive with sequential algorithms wrt. practical performance. 1 Introduction In 1962 the Stable Marriage Problem was introduced by David Gale and Lloyd Shapley in a paper entitled "College Admissions and the Stability of Marriage". Informally, a stable marriage is a one-to-one matching of a set of men to a set of women, such that for any pair of a man and a woman,...
We study variants of the classical stable marriage problem in which the preferences of the men or th...
We study variants of the classical stable marriage problem in which the preferences of the men or th...
In 1962, David Gale and Lloyd Shapley proved that, for any equal number of men and women, and each m...
[[abstract]]In this paper a parallel algorithm to solve the stable marriage problem is given. The wo...
[[abstract]]In this paper a parallel algorithm to solve the stable marriage problem is given. The wo...
[[abstract]]In this paper, Tseng and Lee's parallel algorithm to solve the stable marriage prolem is...
Research on stable marriage problems has a long and mathematically rigorous history, while that of e...
In this paper the well-known Stable Marriage Problem is considered once again. The name of this pro...
AbstractWe obtain a family of algorithms that determine stable matchings for the stable marriage pro...
The stable marriage problem is to find a matching between men and women, considering preference list...
In an instance of the stable marriage problem of size n, n men and n women each ranks members of the...
“The Stable marriage problem (SMP) is basically the problem of finding a stable matchingbetween two ...
Abstract—A stable marriage problem (SMP) of size n involves n men and n women, each of whom has orde...
The stable marriage (SM) problem has a wide variety of practical applications, ranging from matching...
The stable marriage problem is that of matching n men and n women, each of whom has ranked the membe...
We study variants of the classical stable marriage problem in which the preferences of the men or th...
We study variants of the classical stable marriage problem in which the preferences of the men or th...
In 1962, David Gale and Lloyd Shapley proved that, for any equal number of men and women, and each m...
[[abstract]]In this paper a parallel algorithm to solve the stable marriage problem is given. The wo...
[[abstract]]In this paper a parallel algorithm to solve the stable marriage problem is given. The wo...
[[abstract]]In this paper, Tseng and Lee's parallel algorithm to solve the stable marriage prolem is...
Research on stable marriage problems has a long and mathematically rigorous history, while that of e...
In this paper the well-known Stable Marriage Problem is considered once again. The name of this pro...
AbstractWe obtain a family of algorithms that determine stable matchings for the stable marriage pro...
The stable marriage problem is to find a matching between men and women, considering preference list...
In an instance of the stable marriage problem of size n, n men and n women each ranks members of the...
“The Stable marriage problem (SMP) is basically the problem of finding a stable matchingbetween two ...
Abstract—A stable marriage problem (SMP) of size n involves n men and n women, each of whom has orde...
The stable marriage (SM) problem has a wide variety of practical applications, ranging from matching...
The stable marriage problem is that of matching n men and n women, each of whom has ranked the membe...
We study variants of the classical stable marriage problem in which the preferences of the men or th...
We study variants of the classical stable marriage problem in which the preferences of the men or th...
In 1962, David Gale and Lloyd Shapley proved that, for any equal number of men and women, and each m...