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Moduli stack of formal group laws : ウィキペディア英語版
Moduli stack of formal group laws
In algebraic geometry, the moduli stack of formal group laws is a stack classifying formal group laws and isomorphisms between them. It is denoted by \mathcal__^n_^n__ \overline \to \mathcal^n_^n_ \overline / \operatorname(\overline, f) where \operatorname(\overline, f) is a profinite group called the Morava stabilizer group. The Lubin–Tate theory describes how the strata \mathcal^n__ \mathbb} \operatorname \mathbb is isomorphic to B \mathbb_m, the classifying stack of line bundles. This can be thought of as a manifestation of the "thesis" of differential graded Lie algebras.
== Moduli stack of ''p''-divisible groups ==
:See also ''p''-divisible groups.
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