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Feb 26, 2018 at 18:03 comment added Jason Starr I believe we have at least 3 papers on this topic (it was some time ago, perhaps I am confused).
Feb 26, 2018 at 17:13 comment added Puzzled Thank you very much for your answer. Is the paper you are referring to "THE AMPLE CONE OF THE KONTSEVICH MODULI SPACE"? It seems that here you are working with $X = \mathbb{P}^r$.
Feb 26, 2018 at 11:35 answer added Jason Starr timeline score: 7
Feb 26, 2018 at 10:54 comment added Jason Starr . . . However, the maximal contractions of the coarse moduli space are not coarse moduli spaces of Deligne-Mumford stacks that extend the usual Deligne-Mumford stack over the maximal open where the contraction is an isomorphism. So if you are looking for a moduli interpretation that gives a Deligne-Mumford stack, that does not exist (there is an Artin stack whose good moduli space is the contraction).
Feb 26, 2018 at 10:52 comment added Jason Starr This depends on what you mean. In the papers of Coskun, Harris, and myself, we wrote down big, basepoint free divisor classes on the coarse moduli space $\overline{M}_{0,n}(G/P,\beta)$ that realize, among others, the contraction discovered also independenty by Adam Parker and Andrei and Magdalena Anca Mustata. As made clear in a paper with Coskun and Harris, this is very related (ultimately derivable from) a divisor class on $\overline{M}_{0,n}$ first written by Kawamata in his work on subadjunction, and proved to be basepoint free by Keel-McKernan.
Feb 26, 2018 at 10:37 history asked Puzzled CC BY-SA 3.0