Karl Schwede

activity

20072026

F

-regular and log Fano varieties

148 citations · 912 across the 75 of their papers we have counts for

collaborators

Showing 2015Show all

3 papers · 1 filter

math.AC2015★ 4 cited

The dualizing complex of $F$ -injective and Du Bois singularities

Bhargav Bhatt, Linquan Ma, Karl Schwede

Let $(R, m, k)$ be an excellent local ring of equal characteristic. Let $j$ be a positive integer such that $H_{m}^{i} (R)$ has finite length for every $0 \leq i < j$ . We prove that if $R$ …

math.AG2015★ 1 cited

The $F$ -different and a canonical bundle formula

Omprokash Das, Karl Schwede

We study the structure of Frobenius splittings (and generalizations thereof) induced on compatible subvarieties $W \subseteq X$ . In particular, if the compatible splitting comes fr…

math.AC2015★ 7 cited

On the behavior of singularities at the $F$ -pure threshold

Eric Canton, Daniel Hernández, Karl Schwede +6

We provide a family of examples where the $F$ -pure threshold and the log canonical threshold of a polynomial are different, but where $p$ does not divide the denominator of the $F$ …

The dualizing complex of F-injective and Du Bois singularities

The F-different and a canonical bundle formula

On the behavior of singularities at the F-pure threshold

The dualizing complex of $F$ -injective and Du Bois singularities

The $F$ -different and a canonical bundle formula

On the behavior of singularities at the $F$ -pure threshold