André–Quillen cohomology
In commutative algebra, André–Quillen cohomology is a theory of cohomology for commutative rings which is closely related to the cotangent complex. The first three cohomology groups were introduced by Stephen Lichtenbaum and Michael Schlessinger and are sometimes called Lichtenbaum–Schlessinger functors T0, T1, T2, and the higher groups were defined independently by Michel André and Daniel Quillen using methods of homotopy theory. It comes with a parallel homology theory called André–Quillen homology.
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Andre-Quillen cohomologyAndre-Quillen homologyAndre–Quillen cohomologyAndre–Quillen homologyAndré-Quillen cohomologyAndré-Quillen homologyAndré–Quillen homologyCohomologyCotangent complexExalcommExt functorH-objectLichtenbaum-Schlessinger functorLichtenbaum–Schlessinger functorMichael SchlessingerMichel André (mathematician)Rational homotopy theorySimplicial setTor functor
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André–Quillen cohomology
In commutative algebra, André–Quillen cohomology is a theory of cohomology for commutative rings which is closely related to the cotangent complex. The first three cohomology groups were introduced by Stephen Lichtenbaum and Michael Schlessinger and are sometimes called Lichtenbaum–Schlessinger functors T0, T1, T2, and the higher groups were defined independently by Michel André and Daniel Quillen using methods of homotopy theory. It comes with a parallel homology theory called André–Quillen homology.
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In commutative algebra, André– ...... called André–Quillen homology.
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Inom kommutativ algebra är And ...... eori är André–Quillenhomologi.
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author1-link
Stephen Lichtenbaum
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author2-link
Michael Schlessinger
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Daniel Quillen
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Michel André
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Daniel
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Michael
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Michel
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Stephen
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André
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Lichtenbaum
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Quillen
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Schlessinger
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In commutative algebra, André– ...... called André–Quillen homology.
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Inom kommutativ algebra är And ...... eori är André–Quillenhomologi.
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André–Quillen cohomology
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André–Quillenkohomologi
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