Faster Algorithms for Generalized Mean Densest Subgraph Problem
The densest subgraph of a large graph usually refers to some subgraph with the highest average degree, which has been extended to the family of $p$-means dense subgraph objectives by~\citet{veldt2021generalized}. The $p$-mean densest subgraph problem seeks a subgraph with the highest average $p$-th-...
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Zusammenfassung: | The densest subgraph of a large graph usually refers to some subgraph with
the highest average degree, which has been extended to the family of $p$-means
dense subgraph objectives by~\citet{veldt2021generalized}. The $p$-mean densest
subgraph problem seeks a subgraph with the highest average $p$-th-power degree,
whereas the standard densest subgraph problem seeks a subgraph with a simple
highest average degree. It was shown that the standard peeling algorithm can
perform arbitrarily poorly on generalized objective when $p>1$ but uncertain
when $0 |
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DOI: | 10.48550/arxiv.2310.11377 |