activity
20062019
most citedNumbers with integer expansion in the numeration system with negative base

6 citations · 10 across the 6 of their papers we have counts for

collaborators

7 papers

math.CO2019

Morphisms generating antipalindromic words

Petr Ambrož, Zuzana Masáková, Edita Pelantová

We introduce two classes of morphisms over the alphabet whose fixed points contain infinitely many antipalindromic factors. An antipalindrome is a finite word invariant…

math.NT2009★ 6 cited

Numbers with integer expansion in the numeration system with negative base

P. Ambrož, D. Dombek, Z. Masákova +1

In this paper, we study representations of real numbers in the positional numeration system with negative basis, as introduced by Ito and Sadahiro. We focus on the set of…

math.CO2009

On the number of factors in codings of three interval exchange

Petr Ambrož, Anna Frid, Zuzana Masáková +1

We consider exchange of three intervals with permutation . The aim of this paper is to count the cardinality of the set $3\iet(N)$ of all words of length which appear…

math.CO2008

Morphisms fixing words associated with exchange of three intervals

Petr Ambrož, Zuzana Masáková, Edita Pelantová

We consider words coding exchange of three intervals with permutation (3,2,1), here called 3iet words. Recently, a characterization of substitution invariant 3iet words was provide…

math.CO2007

A note on 3iet preserving morphisms

P. Ambroz, E. Pelantova

An infinite word, which is aperiodic and codes the orbit of a transformation of the exchange of three intervals is called 3iet word. Such a word is thus a natural generalization of…

math.CO2007★ 4 cited

Matrices of 3iet preserving morphisms

P. Ambroz, Z. Masáková, E. Pelantová

We study matrices of morphisms preserving the family of words coding 3-interval exchange transformations. It is well known that matrices of morphisms preserving sturmian words (i.e…