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Jan 28, 2019 · A matching in a bipartite graph with parts X and Y is called envy-free if no unmatched vertex in X is a adjacent to a matched vertex in Y. Every ...
An envy-free matching (EFM) is a matching between people to "things", which is envy-free in the sense that no person would like to switch their "thing" with ...
A matching in a bipartite graph with parts X and Y is called envy-free, if no unmatched vertex in X is a adjacent to a matched vertex in Y . Every perfect ...
Dec 29, 2013 · an envy-free matching is: x2→y1, since x1 and x3 don't want y1 so they are not envious. Note that an envy-free matching may be different from ...
Apr 14, 2022 · Since only vertices of YL are saturated by W, no vertex of XS is envious. Hence, no vertex of X is envious, so W is an envy-free matching in G.
A matching in a bipartite graph with parts X and Y is called envy-free, if no unmatched vertex in X is a adjacent to a matched vertex in Y. Every perfect ...
This paper presents sufficient and necessary conditions for the existence of a non-empty bipartite Envy-Free Matching, based on cardinality of neighbor-sets ...
A matching in a bipartite graph with parts X and Y is called envy-free, if no unmatched vertex in X is a adjacent to a matched vertex in Y. Every perfect ...
... allocations under ordinal preferences [8], maximum-size envy-free allocation [2] , and complete allocations that minimizes the number of envious agents [14, ...
A matching in a bipartite graph with parts X and Y is called envy-free, if no unmatched vertex in X is a adjacent to a matched vertex in Y. Every perfect ...
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