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Author

Joshua A. Grochow

2 papers indexed here

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Preprint Oct 2026

Beyond odd characteristic: Faster isomorphism testing of 2-groups of Frattini class 2

The finite group isomorphism problem asks whether two finite groups of order $N$ are isomorphic. The first algorithm, attributed to Tarjan (see Miller, STOC'78), runs in time $N^{\log N + O(1)}$. Despite intensive study, the current best known algorithm has a running time of $N^{(1 / 4 + o(1))\log N}$ (Rosenbaum,'13)....

Joshua A. Grochow, Gábor Ivanyos, You-Ming Qiao et al. · 0 citations
Preprint Sep 2026

Faster network motif discovery by counting isomorphic subtrees

We develop a new algorithm for counting the number of subgraphs of a network isomorphic to a given query graph (#SubgraphIsomorphism), motivated by network motif search. High-degree vertices (hubs), common in real-world networks, contribute to a combinatorial explosion in the number of subgraphs, making existing motif...

Tarek Tohme, Joshua A. Grochow · 0 citations

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