Abstract
We make an observation which enables one to deduce the existence of an algebraic stack of logarithmic maps for all generalized Deligne-Faltings logarithmic structures (in particular simple normal crossings divisors) from the simplest case with characteristic generated by $\mathbb{N}$ (essentially the smooth divisor case).
Citation
Dan Abramovich. Qile Chen. "Stable logarithmic maps to Deligne-Faltings pairs II." Asian J. Math. 18 (3) 465 - 488, July 2014.
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