The Hausdorff dimension and measure of the set of simultaneously ψ-approximable points lying on integer polynomial curves is obtained for sufficiently small error functions
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 ...
AbstractThe goal of this paper is to develop a coherent theory for inhomogeneous Diophantine approxi...
International audienceLet Γ = ZA + Z^n ⊂ R^n be a dense subgroup with rank n + 1 and let ω(A) denote...
The Hausdorff dimension and measure of the set of simultaneously ψ-approximable points lying on inte...
The Hausdorff dimension and measure of the set of simultaneously ψ-approximable points lying on inte...
The Hausdorff dimension and measure of the set of simultaneously ψ-approximable points lying on inte...
The functional relations between the coordinates of points on a manifold make the study of Diophanti...
Let $g$ be a dimension function. The Generalised Baker-Schmidt Problem (1970) concerns the $g$-dimen...
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...
Let C be a nondegenerate planar curve and for a real, positive decreasing function ψ let C(ψ) denote...
Let C be a nondegenerate planar curve and for a real, positive decreasing function ψ let C(ψ) denote...
Let C be a nondegenerate planar curve and for a real, positive decreasing function ψ let C(ψ) denote...
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 ...
AbstractThe goal of this paper is to develop a coherent theory for inhomogeneous Diophantine approxi...
International audienceLet Γ = ZA + Z^n ⊂ R^n be a dense subgroup with rank n + 1 and let ω(A) denote...
The Hausdorff dimension and measure of the set of simultaneously ψ-approximable points lying on inte...
The Hausdorff dimension and measure of the set of simultaneously ψ-approximable points lying on inte...
The Hausdorff dimension and measure of the set of simultaneously ψ-approximable points lying on inte...
The functional relations between the coordinates of points on a manifold make the study of Diophanti...
Let $g$ be a dimension function. The Generalised Baker-Schmidt Problem (1970) concerns the $g$-dimen...
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...
Let C be a nondegenerate planar curve and for a real, positive decreasing function ψ let C(ψ) denote...
Let C be a nondegenerate planar curve and for a real, positive decreasing function ψ let C(ψ) denote...
Let C be a nondegenerate planar curve and for a real, positive decreasing function ψ let C(ψ) denote...
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 ...
AbstractThe goal of this paper is to develop a coherent theory for inhomogeneous Diophantine approxi...
International audienceLet Γ = ZA + Z^n ⊂ R^n be a dense subgroup with rank n + 1 and let ω(A) denote...