Daniel Schepler

most citedLogarithmic nonabelian Hodge theory in characteristic p

16 citations · 16 across the 2 of their papers we have counts for

collaborators

2 papers

math.AG2008

Logarithmic Combinatorial Differentials

Daniel Schepler

Given a morphism $X \to S$ of fine log schemes, we develop a geometric description of the sheaves of higher-order differentials $Ω_{X / S}^{n}$ for $n > 1$ , as well as a definition of…

math.AG2008★ 16 cited

Logarithmic nonabelian Hodge theory in characteristic p

Daniel Schepler

Given a morphism $X \to S$ of log schemes of characteristic $p > 0$ and a lifting of $X^{'}$ over $S$ modulo $p^{2}$ , we use Lorenzon's indexed algebras $A_{X}^{g p}$ and $B_{X / S}$ to cons…