DOIAbstract
AbstractWe study the Hausdorff dimensions of bounded-type continued fraction sets of Laurent series and show that the Texan conjecture is true in the case of Laurent series
AbstractWe study the Hausdorff dimensions of bounded-type continued fraction sets of Laurent series and show that the Texan conjecture is true in the case of Laurent series
AbstractGiven any infinite set B of positive integers b1<b2<⋯, let τ(B) denote the exponent of conve...
We study special infinite iterated function systems derived from complex continued fraction expansio...
Abstract. In this paper we show that the Hausdorff dimension of the set of singular pairs is 4 3. We...
AbstractWe study the Hausdorff dimensions of bounded-type continued fraction sets of Laurent series ...
ABSTRACT. We refere to the set of Hausdorff dimensions of limit sets of finite subsystems of an infi...
AbstractIn this paper, two types of general sets determined by partial quotients of continued fracti...
AbstractWe consider the set of Hausdorff dimensions of limit sets of finite subsystems of an infinit...
Abstract. We show that the recurrence rates of Laurent series about continued fractions almost surel...
AbstractThis paper is concerned with the fractional dimensions of some sets of points with their par...
We prove upper and lower estimates on the Hausdorff dimension of sets of infinite complex continued ...
AbstractIn this paper, we introduce a class of Cantor sets, which can be put into a one-to-one corre...
Accepted by Mathematical Proceedings of the Cambridge Philosophical Society.International audienceWe...
AbstractWe give a new method for finding the Hausdorff dimension of the sets En consisting of the re...
AbstractWe study formal Laurent series which are better approximated by their Oppenheim convergents....
AbstractFor n ∈ N, the sets En consist of all α ∈ (0, 1) whose continued fraction expansion involves...
AbstractGiven any infinite set B of positive integers b1<b2<⋯, let τ(B) denote the exponent of conve...
We study special infinite iterated function systems derived from complex continued fraction expansio...
Abstract. In this paper we show that the Hausdorff dimension of the set of singular pairs is 4 3. We...
AbstractWe study the Hausdorff dimensions of bounded-type continued fraction sets of Laurent series ...
ABSTRACT. We refere to the set of Hausdorff dimensions of limit sets of finite subsystems of an infi...
AbstractIn this paper, two types of general sets determined by partial quotients of continued fracti...
AbstractWe consider the set of Hausdorff dimensions of limit sets of finite subsystems of an infinit...
Abstract. We show that the recurrence rates of Laurent series about continued fractions almost surel...
AbstractThis paper is concerned with the fractional dimensions of some sets of points with their par...
We prove upper and lower estimates on the Hausdorff dimension of sets of infinite complex continued ...
AbstractIn this paper, we introduce a class of Cantor sets, which can be put into a one-to-one corre...
Accepted by Mathematical Proceedings of the Cambridge Philosophical Society.International audienceWe...
AbstractWe give a new method for finding the Hausdorff dimension of the sets En consisting of the re...
AbstractWe study formal Laurent series which are better approximated by their Oppenheim convergents....
AbstractFor n ∈ N, the sets En consist of all α ∈ (0, 1) whose continued fraction expansion involves...
AbstractGiven any infinite set B of positive integers b1<b2<⋯, let τ(B) denote the exponent of conve...
We study special infinite iterated function systems derived from complex continued fraction expansio...
Abstract. In this paper we show that the Hausdorff dimension of the set of singular pairs is 4 3. We...
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