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math.AG2023
Sharp bounds on the height of K-semistable Fano varieties II, the log case
Rolf Andreasson, Robert J. Berman
In our previous work we conjectured - inspired by an algebro-geometric result of Fujita - that the height of an arithmetic Fano variety X of relative dimension is maximal when…
math.AG2022★ 1 cited
Sharp bounds on the height of K-semistable Fano varieties I, the toric case
Rolf Andreasson, Robert J. Berman
Inspired by Fujita's algebro-geometric result that complex projective space has maximal degree among all K-semistable complex Fano varieties, we conjecture that the height of a K-s…