Adequate moduli spaces and geometrically reductive group schemes
We introduce the notion of an adequate moduli space. The theory of adequate moduli spaces provides a framework for studying algebraic spaces which geometrically approximate algebraic stacks with reductive stabilizers in characteristic p. The definition of an adequate moduli space generalizes the existing notion of a good moduli space to characteristic p (and mixed characteristic). The most important examples of an adequate moduli space are: (1) the morphism from the quotient stack [Xss/G]...[Show more]
|Collections||ANU Research Publications|
|01_Alper_Adequate_Moduli_Spaces_2014.pdf||558.78 kB||Adobe PDF|
Items in Open Research are protected by copyright, with all rights reserved, unless otherwise indicated.