桶去微染
发表于 2025-3-28 16:36:40
Balram Damodhar Timande,Manoj Kumar Nigam. and which is closely related to the cohomology of the Eilenberg-Mac Lane spaces. Hochschild (co)homology and Mac Lane (co)homology coincide when the ring contains the rational numbers, but they differ in general.
Ejaculate
发表于 2025-3-28 21:18:43
Hochschild Homology,chapters. One way to think of the relevance of Hochschild homology is to view it as a generalization of the modules of differential forms to non-commutative algebras. In fact, as will be proved in Chap. 3, it is only for smooth algebras that these two theories agree.
放牧
发表于 2025-3-29 01:16:31
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antidote
发表于 2025-3-29 06:25:25
Mac Lane (co)homology,. and which is closely related to the cohomology of the Eilenberg-Mac Lane spaces. Hochschild (co)homology and Mac Lane (co)homology coincide when the ring contains the rational numbers, but they differ in general.
GLEAN
发表于 2025-3-29 09:13:41
Balram Damodhar Timande,Manoj Kumar Nigamstand the Steinberg symbols in arithmetic. At that point these three groups were expected to be part of a family of algebraic .-functors .. defined for all . ≥ 0. After several attempts by different people, Quillen came with a simple construction, the so-called plus-construction, which gives rise to higher algebraic .-theory.
Brain-Waves
发表于 2025-3-29 13:06:41
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CUMB
发表于 2025-3-29 16:31:06
Meenakshi Mittal,Krishan Kumar,Sunny Behalthere is a canonical identification with the elements of the cyclic group ℤ/(. + 1)ℤ. Then one can recover the group structure on the geometric realization Si from the group structure of the cyclic groups.
acrobat
发表于 2025-3-29 21:45:15
Cyclic Spaces and ,,-Equivariant Homology,there is a canonical identification with the elements of the cyclic group ℤ/(. + 1)ℤ. Then one can recover the group structure on the geometric realization Si from the group structure of the cyclic groups.
Volatile-Oils
发表于 2025-3-30 02:48:07
Algebraic ,-Theory,stand the Steinberg symbols in arithmetic. At that point these three groups were expected to be part of a family of algebraic .-functors .. defined for all . ≥ 0. After several attempts by different people, Quillen came with a simple construction, the so-called plus-construction, which gives rise to higher algebraic .-theory.
exacerbate
发表于 2025-3-30 07:17:37
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