In the online bipartite matching problem with replacements, all the vertices on one side of the bipartition are given, and the vertices on the other side arrive one by one with all their incident edges. The goal is to maintain a maximum matching while minimizing the number of changes (replacements) to the matching.
Jul 19, 2017
In the online bipartite matching problem with replacements, all the vertices on one side of the bipartition are given, and the vertices on the other side ...
In the online bipartite matching problem with replacements, all the vertices on one side of the bipartition are given, and the vertices on the other side ...
In the online bipartite matching problem with replacements, all the vertices on one side of the bipartition are given, and the vertices on the other side ...
This is the first analysis to achieve a polylogarithmic number of replacements for any replacement strategy, almost matching the Ω (log n) lower bound.
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In the online bipartite matching problem with replacements, all the vertices on one side of the bipartition are given, and the vertices on the other side ...
Nov 5, 2020 · This motivates the online bipartite matching problem with replacements, where the goal is to at all times match as many clients as possible, ...
In the online bipartite matching problem with replacements, all the vertices on one side of the bipartition are given, and the vertices on the other side ...
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In the online bipartite matching problem with replacements, all the vertices on one side of the bipartition are given, and the vertices on the other side ...