summary:In this survey article we start from the famous Furstenberg theorem on non-lacunary semigroups of integers, and next we present its generalizations and some related results
We study the Frobenius problem for certain k-tuplets, which include prime k-tuplets, in particular p...
summary:Conditions are obtained under which a partial density on the group of integers with the disc...
summary:Research on combinatorial properties of sequences in groups and semigroups originates from B...
summary:In this survey article we start from the famous Furstenberg theorem on non-lacunary semigrou...
We provide effective versions of theorems of Furstenberg and Rudolph-Johnson regarding closed subset...
AbstractGiven a real algebraic number field K we consider the following possible properties of a mul...
We establish two ergodic theorems which have among their corollaries numerous classical results from...
AbstractLet λ1,μ1 and λ2,μ2 be two pairs of rationally independent real algebraic numbers of degree ...
Let K be a number field with ring of integers O. After introducing a suitable notion of density for ...
A set $A\subseteq\mathbb N$ is called $complete$ if every sufficiently large integer can be written ...
International audienceIn this paper, we set up an abstract theory of Murata densities, well tailored...
International audienceIn this paper, we set up an abstract theory of Murata densities, well tailored...
International audienceIn this paper, we set up an abstract theory of Murata densities, well tailored...
An arithmetic progression is a sequence of numbers such that the difference between the consecutive ...
We establish an uncountable amenable ergodic Roth theorem, in which the acting group is not assumed ...
We study the Frobenius problem for certain k-tuplets, which include prime k-tuplets, in particular p...
summary:Conditions are obtained under which a partial density on the group of integers with the disc...
summary:Research on combinatorial properties of sequences in groups and semigroups originates from B...
summary:In this survey article we start from the famous Furstenberg theorem on non-lacunary semigrou...
We provide effective versions of theorems of Furstenberg and Rudolph-Johnson regarding closed subset...
AbstractGiven a real algebraic number field K we consider the following possible properties of a mul...
We establish two ergodic theorems which have among their corollaries numerous classical results from...
AbstractLet λ1,μ1 and λ2,μ2 be two pairs of rationally independent real algebraic numbers of degree ...
Let K be a number field with ring of integers O. After introducing a suitable notion of density for ...
A set $A\subseteq\mathbb N$ is called $complete$ if every sufficiently large integer can be written ...
International audienceIn this paper, we set up an abstract theory of Murata densities, well tailored...
International audienceIn this paper, we set up an abstract theory of Murata densities, well tailored...
International audienceIn this paper, we set up an abstract theory of Murata densities, well tailored...
An arithmetic progression is a sequence of numbers such that the difference between the consecutive ...
We establish an uncountable amenable ergodic Roth theorem, in which the acting group is not assumed ...
We study the Frobenius problem for certain k-tuplets, which include prime k-tuplets, in particular p...
summary:Conditions are obtained under which a partial density on the group of integers with the disc...
summary:Research on combinatorial properties of sequences in groups and semigroups originates from B...
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