Logarithmic Embeddings and Logarithmic Semistable Reductions

Abstract

In this paper, we give a criterion for the existence of logarithmic embeddings -- which was first introduced by Steenbrink -- for general normal crossing varieties. Using this criterion, we also give a new proof of the theorem of Kawamata--Namikawa which states a criterion for the existence of the log structures of semistable type.

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References in corpus (1)

• Log Smooth Deformation Theory

Cited by in corpus (1)

• On $E_1$-degeneration for the special fiber of a semistable family