Add to ORKG"Natural extension of arithmetic algorithms and S-adic system". July 20～24, 2015. edited by Shigeki Akiyama. The papers presented in this volume of RIMS Kôkyûroku Bessatsu are in final form and refereed.We give a heuristic technique to find a model for the natural extension of a piecewise homographic, or more generally projective, map on a domain of R or Rd. In case of success, this gives explicit formula for an invariant density
Abstract. We describe a general method of arithmetic coding of geodesics on the modular surface base...
A new family of continued fractions expansions is introduced by combining two existing family's (2-e...
Abstract. We study a two-parameter family of one-dimensional maps and the related (a, b)-continued f...
"Natural extension of arithmetic algorithms and S-adic system". July 20～24, 2015. edited by Shigeki ...
Continued fractions are systematically studied in number theory, dynamical systems, and ergodic theo...
AbstractAbout 40 years ago, Szüsz proved an extension of the well-known Gauss–Kuzmin theorem. This r...
In this paper we consider continued fraction (CF) expansions on intervals different from [0,1]. For ...
We describe a general method of arithmetic coding of geodesics on the modular surface based on the s...
Version 1: 22 pages, 12 figures. Version 2: 25 pages, 15 figures. The section on Cassaigne algorithm...
In this paper we consider a class of continued fraction expansions: the so-called $N$-expansions wit...
41 pages, 10 figuresInternational audienceWe compare two families of continued fractions algorithms,...
We continue the study of random continued fraction expansions, generated by random application of th...
"Natural extension of arithmetic algorithms and S-adic system". July 20～24, 2015. edited by Shigeki ...
We compare two families of continued fractions algorithms, the symmetrized Rosen algorithm and the V...
There are many computationally difficult problems in the study of p-adic fields, among them the clas...
Abstract. We describe a general method of arithmetic coding of geodesics on the modular surface base...
A new family of continued fractions expansions is introduced by combining two existing family's (2-e...
Abstract. We study a two-parameter family of one-dimensional maps and the related (a, b)-continued f...
"Natural extension of arithmetic algorithms and S-adic system". July 20～24, 2015. edited by Shigeki ...
Continued fractions are systematically studied in number theory, dynamical systems, and ergodic theo...
AbstractAbout 40 years ago, Szüsz proved an extension of the well-known Gauss–Kuzmin theorem. This r...
In this paper we consider continued fraction (CF) expansions on intervals different from [0,1]. For ...
We describe a general method of arithmetic coding of geodesics on the modular surface based on the s...
Version 1: 22 pages, 12 figures. Version 2: 25 pages, 15 figures. The section on Cassaigne algorithm...
In this paper we consider a class of continued fraction expansions: the so-called $N$-expansions wit...
41 pages, 10 figuresInternational audienceWe compare two families of continued fractions algorithms,...
We continue the study of random continued fraction expansions, generated by random application of th...
"Natural extension of arithmetic algorithms and S-adic system". July 20～24, 2015. edited by Shigeki ...
We compare two families of continued fractions algorithms, the symmetrized Rosen algorithm and the V...
There are many computationally difficult problems in the study of p-adic fields, among them the clas...
Abstract. We describe a general method of arithmetic coding of geodesics on the modular surface base...
A new family of continued fractions expansions is introduced by combining two existing family's (2-e...
Abstract. We study a two-parameter family of one-dimensional maps and the related (a, b)-continued f...