AbstractThe Hausdorff dimension of a set of points satisfying an inhomogeneous system of Diophantine inequalities infinitely often is established
Funding information: The authors were supported by a Mathematisches Forschungsinstitut Oberwolfach -...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
Let Q be an infinite set of positive integers. Denote by W(Q) the set of n-tuples of real numbers si...
AbstractLet s be a positive integer, 0⩽v⩽1, L any subset of positive integers such that ∑qϵlq−v−ε is...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
International audienceLet Γ = ZA + Z^n ⊂ R^n be a dense subgroup with rank n + 1 and let ω(A) denote...
We solve the problem of giving sharp asymptotic bounds on the Hausdorff dimensions of certain sets o...
This note draws together and extends two recent results on Diophantine approximation and Hausdorff d...
The functional relations between the coordinates of points on a manifold make the study of Diophanti...
For any j_1,...,j_n>0 with j_1+...+j_n=1 and any x \in R^n, we consider the set of points y \in R^n ...
In this paper we obtain the Lebesgue and Hausdorff measure results for the set of vectors satisfying...
AbstractDe Mathan [B. de Mathan, Approximations diophantiennes dans un corps local, Bull. Soc. Math....
Funding information: The authors were supported by a Mathematisches Forschungsinstitut Oberwolfach -...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
Let Q be an infinite set of positive integers. Denote by W(Q) the set of n-tuples of real numbers si...
AbstractLet s be a positive integer, 0⩽v⩽1, L any subset of positive integers such that ∑qϵlq−v−ε is...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
International audienceLet Γ = ZA + Z^n ⊂ R^n be a dense subgroup with rank n + 1 and let ω(A) denote...
We solve the problem of giving sharp asymptotic bounds on the Hausdorff dimensions of certain sets o...
This note draws together and extends two recent results on Diophantine approximation and Hausdorff d...
The functional relations between the coordinates of points on a manifold make the study of Diophanti...
For any j_1,...,j_n>0 with j_1+...+j_n=1 and any x \in R^n, we consider the set of points y \in R^n ...
In this paper we obtain the Lebesgue and Hausdorff measure results for the set of vectors satisfying...
AbstractDe Mathan [B. de Mathan, Approximations diophantiennes dans un corps local, Bull. Soc. Math....
Funding information: The authors were supported by a Mathematisches Forschungsinstitut Oberwolfach -...
The use of Hausdorff measures and dimension in the theory of Diophantine approximation dates back to...
Let Q be an infinite set of positive integers. Denote by W(Q) the set of n-tuples of real numbers si...
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