We extend Greenberg’s original construction to arbitrary schemes over (certain types of) local artinian rings. We then establish a number of properties of the extended functor and determine, for example, its behavior under Weil restriction. We also discuss a formal analog of the functor
Greenberg asked whether arithmetically equivalent number fields share the same Iwasawa invariants. I...
Completes with numerical computations and heuristics our previous paper on Greenberg's conjectureInt...
This work is dedicated to a new completely algebraic approach to Arakelov geometry, which doesn't re...
Let be a complete discrete valuation ring of mixed characteristic and with finite residue fiel...
Let AA be an Artinian local ring with algebraically closed residue field kk, and let View the MathML...
Using notions of homogeneity we give new proofs of M. Artin's algebraicity criteria for functors and...
AbstractWe study the interactions between Weil restriction for formal schemes and rigid varieties, G...
Let $F$ be a local or global field and let $G$ be a linear algebraic group over $F$. We study Tannak...
Lusztig has given a construction of certain representations of reductive groups over finite local pr...
We study the interactions between Weil restriction for formal schemes and rigid varieties, Greenberg...
AbstractLet A be an Artinian local ring with algebraically closed residue field k, and let G be an a...
Lusztig has given a construction of certain representations of reductive groups over finite local pr...
Let k be an algebraically closed field of characteristic two. Let R be the ring of Witt vectors of l...
This paper develops a theory of analytic geometry over the field with one element. The approach used...
This work is dedicated to a new completely algebraic approach to Arakelov geometry, which doesn't re...
Greenberg asked whether arithmetically equivalent number fields share the same Iwasawa invariants. I...
Completes with numerical computations and heuristics our previous paper on Greenberg's conjectureInt...
This work is dedicated to a new completely algebraic approach to Arakelov geometry, which doesn't re...
Let be a complete discrete valuation ring of mixed characteristic and with finite residue fiel...
Let AA be an Artinian local ring with algebraically closed residue field kk, and let View the MathML...
Using notions of homogeneity we give new proofs of M. Artin's algebraicity criteria for functors and...
AbstractWe study the interactions between Weil restriction for formal schemes and rigid varieties, G...
Let $F$ be a local or global field and let $G$ be a linear algebraic group over $F$. We study Tannak...
Lusztig has given a construction of certain representations of reductive groups over finite local pr...
We study the interactions between Weil restriction for formal schemes and rigid varieties, Greenberg...
AbstractLet A be an Artinian local ring with algebraically closed residue field k, and let G be an a...
Lusztig has given a construction of certain representations of reductive groups over finite local pr...
Let k be an algebraically closed field of characteristic two. Let R be the ring of Witt vectors of l...
This paper develops a theory of analytic geometry over the field with one element. The approach used...
This work is dedicated to a new completely algebraic approach to Arakelov geometry, which doesn't re...
Greenberg asked whether arithmetically equivalent number fields share the same Iwasawa invariants. I...
Completes with numerical computations and heuristics our previous paper on Greenberg's conjectureInt...
This work is dedicated to a new completely algebraic approach to Arakelov geometry, which doesn't re...
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