activity
20152017
most citedOn the continued fraction expansion of absolutely normal numbers

3 citations · 5 across the 5 of their papers we have counts for

collaborators

7 papers

math.NT2017

On the construction of absolutely normal numbers

Christoph Aistleitner, Verónica Becher, Adrian-Maria Scheerer +1

We give a construction of an absolutely normal real number such that for every integer greater than or equal to , the discrepancy of the first terms of the sequence…

math.NT2017

On absolutely normal numbers and their discrepancy estimate

Verónica Becher, Adrian-Maria Scheerer, Theodore Slaman

We construct the base expansion of an absolutely normal real number so that, for every integer greater than or equal to , the discrepancy modulo of the sequence…

math.NT2017★ 3 cited

On the continued fraction expansion of absolutely normal numbers

Adrian-Maria Scheerer

We construct an absolutely normal number whose continued fraction expansion is normal in the sense that it contains all finite patterns of partial quotients with the expected asymp…

math.NT2016

Squares with three nonzero digits

Michael A. Bennett, Adrian-Maria Scheerer

We determine all integers such that has at most three base- digits for . More generally, we show that all solutions to equations of the s…

math.NT2016

Computable Absolutely Pisot Normal Numbers

Manfred G. Madritsch, Adrian-Maria Scheerer, Robert F. Tichy

We analyze the convergence order of an algorithm producing the digits of an absolutely normal number. Furthermore, we introduce a stronger concept of absolute normality by allowing…

math.NT2015

Computable Absolutely Normal Numbers and Discrepancies

Adrian-Maria Scheerer

We analyze algorithms that output absolutely normal numbers digit-by-digit with respect to quality of convergence to normality of the output, measured by the discrepancy. We consid…