DOIAbstract
We prove the convergence case of the Khintchine-Groshev theorem for affine subspaces and their nondegenerate submanifolds, answering a conjecture of D. Kleinbock
We prove the convergence case of the Khintchine-Groshev theorem for affine subspaces and their nondegenerate submanifolds, answering a conjecture of D. Kleinbock
It is shown that a non‐degenerate curve in ℝn satisfies a convergent Groshev theorem with a non‐mono...
AbstractThis paper is motivated by recent applications of Diophantine approximation in electronics, ...
In this note we prove in the nonlinear setting of CD (K, ∞) spaces the stability of the Krasnoselski...
We deal with Diophantine approximation on the so-called non-degenerate manifolds and prove an analog...
The main objective of this paper is to prove a Khintchine type theorem on divergence of linear Dioph...
In this paper we initiate a new approach to studying approximations by rational points to points on ...
In his 1960 paper, Schmidt studied a quantitative type of Khintchine-Groshev theorem. Recently, a ne...
This paper is motivated by recent applications of Diophantine approximation in electronics, in parti...
We provide an extension of the transference results of Beresnevich and Velani connecting homogeneous...
We show that affine coordinate subspaces of dimension at least two in Euclidean space are of Khintc...
The convergence case of a Khintchine-type theorem for a large class of hyperplanes is obtained. The ...
An analogue of the convergence part of the Khintchine{Groshev theorem is proved for planar curves o...
The analogue of the classical Khintchine–Groshev theorem, a fundamental result in metric Diophantine...
International audienceFundamental questions in Diophantine approximation are related to the Hausdorf...
In this article, we develop the convergence theory of simultaneous, inhomogeneous Diophantine approx...
It is shown that a non‐degenerate curve in ℝn satisfies a convergent Groshev theorem with a non‐mono...
AbstractThis paper is motivated by recent applications of Diophantine approximation in electronics, ...
In this note we prove in the nonlinear setting of CD (K, ∞) spaces the stability of the Krasnoselski...
We deal with Diophantine approximation on the so-called non-degenerate manifolds and prove an analog...
The main objective of this paper is to prove a Khintchine type theorem on divergence of linear Dioph...
In this paper we initiate a new approach to studying approximations by rational points to points on ...
In his 1960 paper, Schmidt studied a quantitative type of Khintchine-Groshev theorem. Recently, a ne...
This paper is motivated by recent applications of Diophantine approximation in electronics, in parti...
We provide an extension of the transference results of Beresnevich and Velani connecting homogeneous...
We show that affine coordinate subspaces of dimension at least two in Euclidean space are of Khintc...
The convergence case of a Khintchine-type theorem for a large class of hyperplanes is obtained. The ...
An analogue of the convergence part of the Khintchine{Groshev theorem is proved for planar curves o...
The analogue of the classical Khintchine–Groshev theorem, a fundamental result in metric Diophantine...
International audienceFundamental questions in Diophantine approximation are related to the Hausdorf...
In this article, we develop the convergence theory of simultaneous, inhomogeneous Diophantine approx...
It is shown that a non‐degenerate curve in ℝn satisfies a convergent Groshev theorem with a non‐mono...
AbstractThis paper is motivated by recent applications of Diophantine approximation in electronics, ...
In this note we prove in the nonlinear setting of CD (K, ∞) spaces the stability of the Krasnoselski...
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