Johannes Schleischitz

most citedMetric results on inhomogeneously singular vectors

2 citations · 2 across the 3 of their papers we have counts for

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math.NT2022

Dirichlet is not just bad and singular in many rational IFS fractals

Johannes Schleischitz

For $m \geq 2$ , consider $K$ the $m$ -fold Cartesian product of the limit set of an IFS of two affine maps with rational coefficients. If the contraction rates of the IFS are reciproc…

math.NT2022★ 2 cited

Metric results on inhomogeneously singular vectors

Johannes Schleischitz

Given $\ut\in\Rm$ and any norm $∥.∥$ on $\Rm$, we consider "inhomogeneously singular" vectors in $\Rm$ that admit an integer vector solution $(q,\underline{p})=(q,p_1,\ldot…

math.NT2015

On a $Z$ -module connected to approximation theory

Johannes Schleischitz

This paper deals with the set of $α \in R$ such that $α ζ^{n} mod 1$ tends to $0$ for a fixed $ζ \in R$ , which we call $M_{ζ}$ . Predominately the case of…

Dirichlet is not just bad and singular in many rational IFS fractals

Metric results on inhomogeneously singular vectors

On a Z-module connected to approximation theory

On a $Z$ -module connected to approximation theory