We argue that modular classes of \(Q\)-manifolds provide an efficient method for addressing the existence of supersymmetric Berezin volumes in the supergeometric representation theory of the \(N=2\) \(d=1\) supertranslation algebra. We establish a cohomological coherence criterion for the existence of a Berezin volume that is invariant under both of the supercharges. Abstract Published by the Jagiellonian University 2026 authors
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Andrew James Bruce (2026) studied this question.
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