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Lowest-weight modules over the spherical subalgebra of a rational Cherednik algebra
Let $W$ be a finite reflection group acting on a finite-dimensional complex vector space $\h$, let $H_c(W,\h)$ be the associated rational Cherednik algebra, and let $\Dc = eH_ce$ be its spherical subalgebra. Building on the framework of BÞgvad and Källström for invariant differential operators, sub
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