For a perfect matching M in G, let b n ( M ) be the length of the longest edge. A perfect matching ⁎ is called a bottleneck matching of P, if for any other perfect matching M, ⁎ b n ( M ) ≥ b n ( M ⁎ ) . Computing Euclidean bottleneck matching was studied by Chang et al.
Feb 21, 2023 · In this work, we answer this question in the affirmative for points on a real line and for points in the plane with a bounded geometric spread.
Jul 25, 2024 · We show that there exists a dynamic algorithm that maintains an exact bottleneck matching of P and supports insertion and deletion in time.
This work shows that there exists a dynamic algorithm that maintains a bottleneck matching of P and maintains a minimum-weight matching with update ...
For a set P of n points on a line, we show that there exists a dynamic algorithm that maintains an exact bottleneck matching of P and supports insertion and ...
Dynamic Euclidean bottleneck matching · journal article · research article · Published by Elsevier in Theoretical Computer Science.
In this work, we answer this question in the affirmative for points on a real line and for points in the plane with a bounded geometric spread. References ...
Feb 24, 2023 · Bibliographic details on Dynamic Euclidean Bottleneck Matching.
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Abstract. Let A and B be two sets of n objects in Rd , and let Match be a (one-to-one) matching between A and B. Let min(Match), max(Match), and Σ(Match) ...