# Relative de Rham Cohomology groups of k-algebra

Let $$A$$ be a commutative unital $$k$$-algebra. Then we have de Rham complex given as: $$C_{\ast}(A)$$ : $$0 \rightarrow A \rightarrow \Omega_{A \lvert k}^{1} \rightarrow \Omega_{A \lvert k}^{2} \rightarrow ...$$ and de Rham Cohomology group $$H_{dR}^{\ast}(A \lvert k)$$ is defined as the cohomology group of this complex. I want to know is there a definition of relative de Rham cohomology groups($$H_{dR}^{\ast}(A\lvert k, I))$$ of $$A$$ with respect to some ideal $$I$$? I don't know any reference of this definition. I need this notion because I want to relate these groups with the relative cyclic homology groups $$HC_{\ast}(A\lvert k, I)$$.

I am guessing that these groups is defined as the cohomology group of complex $$C_{\ast}(A, I)$$, where the complex $$C_{\ast}(A, I)$$ is defined by the following exact sequence of complex. $$0 \rightarrow C_{\ast}(A, I) \rightarrow C_{\ast}(A) \rightarrow C_{\ast}(A/I)$$. Tell me whether my guess is correct or not. It would be great if someone can give reference for this literature?