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edited Apr 13, 2017 at 12:58

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See here here. Does it follow immediately that $\mathcal{D}_A(M, M)$ as defined in the link is a filtered, almost commutative ring? How can I visualize this geometrically?

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edited Jul 7, 2015 at 3:30

user75776

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See here. Does it follow immediately that $\mathcal{D}_A(M, M)$ as defined in the link is a filtered, almost commutative ring? How can I visualize this geometrically?

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asked Jul 7, 2015 at 1:08

user75776

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Differential operators between modules, $\mathcal{D}_A(M, M)$ necessarily a filtered, almost commutative ring?

See here. Does it follow immediately that $\mathcal{D}_A(M, M)$ as defined in the link is a filtered, almost commutative ring?

ac.commutative-algebra d-modules

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Differential operators between modules, $\mathcal{D}_A(M, M)$ necessarily a filtered, almost commutative ring?