When ties and incomplete preference lists are permitted in the Stable Marriage and Hospitals/Residents problems, stable matchings can have different sizes. The problem of finding a maximum cardinality stable matching in this context is known to be NP-hard, even under very severe restrictions on the number, size and position of ties. In this paper, we describe polynomial-time 5/3-approximation algorithms for variants of these problems in which ties are on one side only and at the end of the preference lists. The particular variant is motivated by important applications in large scale centralised matching schemes
We consider variants of the classical stable marriage problem in which preference lists may contain ...
We consider variants of the classical stable marriage problem in which preference lists may contain ...
Given an instance <i>I</i> of the classical Stable Marriage problem with Incomplete pre...
When ties and incomplete preference lists are permitted in the Stable Marriage problem, stable match...
When ties and incomplete preference lists are permitted in the stable marriage and hospitals/residen...
When ties and incomplete preference lists are permitted in the Stable Marriage and Hospitals/Residen...
When ties and incomplete preference lists are permitted in the stable marriage and hospitals/residen...
When ties and incomplete preference lists are permitted in the Stable Marriage and Hospitals/Residen...
When ties and incomplete preference lists are permitted in the Stable Marriage and Hospitals/Residen...
AbstractWe consider variants of the classical stable marriage problem in which preference lists may ...
We consider variants of the classical stable marriage problem in which preference lists may contain ...
The Stable Marriage Problem and its many variants have been widely studied in the literature (Gusfie...
Given an instance I of the classical Stable Marriage problem with Incomplete preference lists (smi),...
We present new integer linear programming (ILP) models for N P-hard optimisation problems in instanc...
We present new integer linear programming (ILP) models for N P-hard optimisation problems in instanc...
We consider variants of the classical stable marriage problem in which preference lists may contain ...
We consider variants of the classical stable marriage problem in which preference lists may contain ...
Given an instance <i>I</i> of the classical Stable Marriage problem with Incomplete pre...
When ties and incomplete preference lists are permitted in the Stable Marriage problem, stable match...
When ties and incomplete preference lists are permitted in the stable marriage and hospitals/residen...
When ties and incomplete preference lists are permitted in the Stable Marriage and Hospitals/Residen...
When ties and incomplete preference lists are permitted in the stable marriage and hospitals/residen...
When ties and incomplete preference lists are permitted in the Stable Marriage and Hospitals/Residen...
When ties and incomplete preference lists are permitted in the Stable Marriage and Hospitals/Residen...
AbstractWe consider variants of the classical stable marriage problem in which preference lists may ...
We consider variants of the classical stable marriage problem in which preference lists may contain ...
The Stable Marriage Problem and its many variants have been widely studied in the literature (Gusfie...
Given an instance I of the classical Stable Marriage problem with Incomplete preference lists (smi),...
We present new integer linear programming (ILP) models for N P-hard optimisation problems in instanc...
We present new integer linear programming (ILP) models for N P-hard optimisation problems in instanc...
We consider variants of the classical stable marriage problem in which preference lists may contain ...
We consider variants of the classical stable marriage problem in which preference lists may contain ...
Given an instance <i>I</i> of the classical Stable Marriage problem with Incomplete pre...