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Algebraic and topological K-theory, relations with topology, commutative algebra, and operator algebras

2 votes
0 answers
80 views

Simpicial resolution in Cotangent Complex

I am reading Cotangent complex from Loday's book Cyclic Homology. My doubt is related to the simplicial resolution of $k$- algebra $A$ which is used in the definition of cotangent complex.. Let me fir …
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  • 629
7 votes
1 answer
458 views

Equivalence between categories of coherent sheaf of codimension p

Let $X$ be a noetherian and separated scheme and $M(X)$ denote the abelian category of coherent sheaves on $X$. Let $M^{P}(X) = \lbrace \mathcal{F} \in M(X) \hspace{2mm} : Codim(sup(\mathcal{F}), X) …
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  • 629
3 votes
0 answers
170 views

Understanding the Exercise 9.9.5 of Weibel homological algebra

The exercise 9.9.5 of Weibel's homological algebra states that $\textbf{Exercises 9.9.5}$ If $Z$ is a nilpotent ideal of $R$ and $k$ is a field of $char(k) = 0$, show that $H_{dR}^{\ast}(R) \cong H_{d …
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  • 629
1 vote
0 answers
89 views

Commutative square of module of differential is cartesian?

Is it true that the following square is Cartesian? $\require{AMScd}$ \begin{CD} R @>{d}>> \Omega^{1}_{R} \\ @VVV @VVV\\ \widehat{R} @>{ \widehat{d}}>> \Omega^{1}_{\widehat{R}} \end{CD} where R is any …
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  • 629
11 votes
2 answers
1k views

Good reference for topological Hochschild homology

I want to start reading topological Hochschild homology(THH) as well as topological cyclic homology (TC). I have read the Hochschild homology and cyclic homology from the book Cyclic homology by J. Lo …
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  • 629