Realization of saturated transfer systems on cyclic groups of order $p^nq^m$ by linear isometries $N_\infty $-operads

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2025年7月12日

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Julie Bannwart

摘要

We prove a specific case of Rubin’s saturation conjecture about the realization of G-transfer systems, for G a finite cyclic group, by linear isometries $N_\infty $ $N_{\infty}$ -operads, namely the case of cyclic groups of order $p^nq^m$ $p^{n} q^{m}$ for p, q distinct primes and $n,m\in \mathbb {N}$ $n, m \in N$ .

Realization of saturated transfer systems on cyclic groups of order \(p^nq^m\) by linear isometries \(N_\infty \)-operads

摘要