On the de Rham–Witt complex in mixed characteristic

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K-theory of truncated polynomial algebras (2004, background): “Analogously, the groups TR · ∗(A; p) form a more complex algebraic structure called a Witt complex [27].”
The basic geometry of Witt vectors (2008, background): “We give concrete geometric descriptions of Witt spaces and arithmetic jet spaces and investigate whether many standard geometric properties are preserved by these functors.”
The basic geometry of Witt vectors, I: The affine case (2008, background): “ics Subject Classiﬁcation: 13K05, 14F30, 14F20, 18F20. This work was partly supported by Discovery Project DP0773301, a grant from the Australian Research Council. 1 2 J. BORGER and Hesselholt–Madsen [25] have extended his argument and obtained further results. The argument in this paper is complete”
The Local Structure of Algebraic K-Theory (2012, background): “The term πqTR(A|AK ; p) is calculated in [132] when p is odd and μpv ⊂ K, by an isomorphism of pro-abelian groups”