AbstractWe discuss various moduli problems involving the classification of finite subgroups or related structures on formal groups of finite height n. We show that many moduli schemes are smooth or at least Cohen-Macaulay. Moreover, many maps between such schemes are finite and flat, and their degrees can be predicted by thinking of (QpZp)n as a “discrete model” for the formal group
One-dimensional formal groups were classified by W. Hill who showed in particular that one-dimension...
AbstractLubin conjectures that for an invertible series to commute with a noninvertible series with ...
We generalize the notion of semi-universality in the classical deformation problems to the context o...
Abstract. We discuss various moduli problems involving the classification of finite subgroups or rel...
AbstractWe commence a general algebro–geometric study of the moduli stack of commutative, 1-paramete...
AbstractWe continue our study on infinitesimal lifting properties of maps between locally noetherian...
In this paper we use the theory of formal moduli problems developed by Lurie in order to study the s...
This paper continues the study of abstract moduli problems begun in our previous paper Algebraizatio...
The main objects of this thesis are the group schemes defined over a based scheme of characteristic ...
AbstractWe construct the algebraic stack of formal groups and use it to provide a new perspective on...
Abstract. We commence a general algebro-geometric study of the moduli stack of commutative, 1-parame...
AbstractWe provide the main results of a deformation theory of smooth formal schemes as defined in [...
Abstract. In this talk, I will recall the construction of moduli schemes which parametrize various k...
We construct the moduli stack of torsors over the formal punctured disk in characteristic p > 0 for ...
Studies of regular local fields were started in 1962 in Z. I. Borevich’s article during his work on ...
One-dimensional formal groups were classified by W. Hill who showed in particular that one-dimension...
AbstractLubin conjectures that for an invertible series to commute with a noninvertible series with ...
We generalize the notion of semi-universality in the classical deformation problems to the context o...
Abstract. We discuss various moduli problems involving the classification of finite subgroups or rel...
AbstractWe commence a general algebro–geometric study of the moduli stack of commutative, 1-paramete...
AbstractWe continue our study on infinitesimal lifting properties of maps between locally noetherian...
In this paper we use the theory of formal moduli problems developed by Lurie in order to study the s...
This paper continues the study of abstract moduli problems begun in our previous paper Algebraizatio...
The main objects of this thesis are the group schemes defined over a based scheme of characteristic ...
AbstractWe construct the algebraic stack of formal groups and use it to provide a new perspective on...
Abstract. We commence a general algebro-geometric study of the moduli stack of commutative, 1-parame...
AbstractWe provide the main results of a deformation theory of smooth formal schemes as defined in [...
Abstract. In this talk, I will recall the construction of moduli schemes which parametrize various k...
We construct the moduli stack of torsors over the formal punctured disk in characteristic p > 0 for ...
Studies of regular local fields were started in 1962 in Z. I. Borevich’s article during his work on ...
One-dimensional formal groups were classified by W. Hill who showed in particular that one-dimension...
AbstractLubin conjectures that for an invertible series to commute with a noninvertible series with ...
We generalize the notion of semi-universality in the classical deformation problems to the context o...
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