David C. Meyer

activity

20132020

most citedAn Isometry Theorem for Generalized Persistence Modules

6 citations · 8 across the 7 of their papers we have counts for

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2 papers · 1 filter

math.RT2020

Universal deformation rings of modules for generalized Brauer tree algebras of polynomial growth

David C. Meyer, Roberto C. Soto, Daniel J. Wackwitz

Let $k$ be an arbitrary field, $Λ$ be a $k$ -algebra and $V$ be a $Λ$ -module. When it exists, the universal deformation ring $R (Λ, V)$ of $V$ is a $k$ -algebra whose local homomorphis…

math.RT2013

Universal deformation rings and fusion

David C. Meyer

Let p be a prime, M be a finite group, F be the field with p elements, and V be an absolutely irreducible FM-module. Then V has a universal deformation ring R(M,V) whose structure…