no. 1
Representing real numbers in Möbius number systems
Kazda, Alexandr1 ; Kùrka, Petr2
1 Department of Algebra, Charles University in Prague, Sokolovská 83, Praha 8, 186 75, Czech Republic
2 Center for Theoretical Study, Academy of Sciences and Charles University in Prague, Jilská 1, 11000, Praha 1, Czech Republic
Actes des rencontres du CIRM, Numération : mathématiques et informatique, Tome 1 (2009) no. 1, pp. 35-39
Publié le :
DOI : 10.5802/acirm.7

Kazda, Alexandr 1 ; Kùrka, Petr 2

1 Department of Algebra, Charles University in Prague, Sokolovská 83, Praha 8, 186 75, Czech Republic
2 Center for Theoretical Study, Academy of Sciences and Charles University in Prague, Jilská 1, 11000, Praha 1, Czech Republic 
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     title = {Representing real numbers in {M\"obius} number systems},
     journal = {Actes des rencontres du CIRM},
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     year = {2009},
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Kazda, Alexandr; Kùrka, Petr. Representing real numbers in Möbius number systems. Actes des rencontres du CIRM, Numération : mathématiques et informatique, Tome 1 (2009) no. 1, pp. 35-39. doi: 10.5802/acirm.7

[1] Svetlana Katok. Fuchsian Groups. The University of Chicago Press, Chicago and London, 1992. | DOI

[2] Alexandr Kazda. Convergence in Möbius Number Systems Integers, submitted. | Zbl | DOI

[3] Petr Kùrka. A symbolic representation of the real Möbius group. Nonlinearity, 21:613–623, 2008. | Zbl | DOI

[4] Petr Kùrka. Möbius number systems with sofic subshifts. Nonlinearity, 22(2):437–456, 2009. | Zbl | DOI

[5] Petr Kùrka. Topological and symbolic dynamics. Société Mathématique de France, Paris, 2003. | Zbl

[6] Brian Marcus and Douglas Lind. Introduction to Symbolic Dynamics and Coding. Cambridge University Press, Cambridge, 1995. | Zbl | DOI

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