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We study quotients of the closures of the nilpotent orbits of type A by finite groups of inner automorphisms. Assuming the nilpotent orbit is not minimal, we show that the Q-factorial terminalizations of quotients of nilpotent orbit closures are precisely the quotients of the symplectic resolutions of the orbit closures. This identifies the Mori fan of each Q-factorial terminalization of the quotient with the Mori fan of a symplectic resolution of the orbit closure.
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Bellamy et al. (2026) studied this question.
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