Add to ORKGLet K be a field and let X be an abelian variety over K. The group Aut X of K-automorphisms of X acts in a natural way on the set of abelian subvarieties of X that are defined over K. In this paper it is proved that the number of orbits is finite. The proof makes use of a finiteness result about semisimple algebras
In this seminar we will prove one theorem: Theorem [HT] (T. Honda and J. Tate). Fix a finite field K...
Let P be the variety of semigroups defined by the identity xyzx = x2. By a result of György Pollák, ...
We discuss the problem of existence of finite structures (groups, linear spaces, graphs, ) with pres...
AbstractLetKbe a field and letXbe an abelian variety overK. The group AutXofK-automorphisms ofXacts ...
AbstractLetKbe a field and letXbe an abelian variety overK. The group AutXofK-automorphisms ofXacts ...
AbstractWe address several specific aspects of the following general question: can a field K have so...
AbstractGiven any bounded abelian p-group A for some prime p, we determine a system of representativ...
AbstractLet the reductive algebraic group G act linearly on the vector space V. In this paper we pro...
AbstractWe address several specific aspects of the following general question: can a field K have so...
AbstractLet G be a group and A a group of automorphisms of G. An A-orbit of G is a set of the form {...
The purpose of this paper was to find a general formula to count the number of automorphisms of any ...
Let G be a group and A a group of automorphisms of G. An A- orbit of G is a se...
Let G be a group and A a group of automorphisms of G. An A- orbit of G is a se...
Let G be a group and A a group of automorphisms of G. An A- orbit of G is a se...
Let P be the variety of semigroups defined by the identity xyzx = x2. By a result of György Pollák, ...
In this seminar we will prove one theorem: Theorem [HT] (T. Honda and J. Tate). Fix a finite field K...
Let P be the variety of semigroups defined by the identity xyzx = x2. By a result of György Pollák, ...
We discuss the problem of existence of finite structures (groups, linear spaces, graphs, ) with pres...
AbstractLetKbe a field and letXbe an abelian variety overK. The group AutXofK-automorphisms ofXacts ...
AbstractLetKbe a field and letXbe an abelian variety overK. The group AutXofK-automorphisms ofXacts ...
AbstractWe address several specific aspects of the following general question: can a field K have so...
AbstractGiven any bounded abelian p-group A for some prime p, we determine a system of representativ...
AbstractLet the reductive algebraic group G act linearly on the vector space V. In this paper we pro...
AbstractWe address several specific aspects of the following general question: can a field K have so...
AbstractLet G be a group and A a group of automorphisms of G. An A-orbit of G is a set of the form {...
The purpose of this paper was to find a general formula to count the number of automorphisms of any ...
Let G be a group and A a group of automorphisms of G. An A- orbit of G is a se...
Let G be a group and A a group of automorphisms of G. An A- orbit of G is a se...
Let G be a group and A a group of automorphisms of G. An A- orbit of G is a se...
Let P be the variety of semigroups defined by the identity xyzx = x2. By a result of György Pollák, ...
In this seminar we will prove one theorem: Theorem [HT] (T. Honda and J. Tate). Fix a finite field K...
Let P be the variety of semigroups defined by the identity xyzx = x2. By a result of György Pollák, ...
We discuss the problem of existence of finite structures (groups, linear spaces, graphs, ) with pres...