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math.AG2022
A Hochschild-Kostant-Rosenberg theorem and residue sequences for logarithmic Hochschild homology
Federico Binda, Tommy Lundemo, Doosung Park +1
This paper incorporates the theory of Hochschild homology into our program on log motives. We discuss a geometric definition of logarithmic Hochschild homology of derived pre-log r…
math.KT2022★ 3 cited
Real topological Hochschild homology of schemes
Jens Hornbostel, Doosung Park
We prove that real topological Hochschild homology THR for schemes with involution satisfies base change and descent for the Z/2-isovariant étale topology. As an application, we pr…
math.AG2022
-homotopy theory of log schemes
Doosung Park
We construct the -local stable motivic homotopy categories of fs log schemes. For schemes with the trivial log structure, our construction is equivalent to the origin…