This research uncovers the holonomic dual in tautological systems, indicating its relevance in linear free divisors and homogeneous spaces.
We discuss the holonomic dual of tautological systems, with a view towards applications to linear free divisors and to homogeneous spaces. As a technical tool, we consider a Chevalley--Eilenberg type complex, generalizing Euler--Koszul technology from the GKZ theory, and show equivariance and holonomicity of it.
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Görlach et al. (2025) studied this question.
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