On the dimension group of unimodular $${\mathcal {S}}$$-adic subshifts
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D. Perrin | V. Berthé | P. Cecchi Bernales | F. Durand | J. Leroy | S. Petite | D. Perrin | V. Berthé | F. Durand | J. Leroy | S. Petite | P. C. Bernales | P. Cecchi Bernales | V. Berthé | F. Durand | J. Leroy | D. Perrin
[1] Julien Leroy,et al. Bispecial Factors in the Brun S-Adic System , 2016, DLT.
[2] Dominique Perrin,et al. Dimension Groups and Dynamical Systems , 2020, ArXiv.
[3] Marie-Pierre Béal,et al. Tree-shifts of finite type , 2012, Theor. Comput. Sci..
[4] Wolfgang Steiner,et al. Geometry, dynamics, and arithmetic of $S$-adic shifts , 2014, Annales de l'Institut Fourier.
[5] Fabien Durand. Contributions a l'etude des suites et systemes dynamiques substitutifs , 1996 .
[6] Norbert Riedel. Classification of dimension groups and iterating systems. , 1981 .
[7] Dominique Perrin,et al. Bifix codes and interval exchanges , 2014, 1408.0389.
[8] Dominique Perrin,et al. Rigidity and Substitutive Dendric Words , 2018, Int. J. Found. Comput. Sci..
[9] María Isabel Cortez,et al. Eigenvalues and strong orbit equivalence , 2014, Ergodic Theory and Dynamical Systems.
[10] Dominique Perrin,et al. The finite index basis property , 2013, 1305.0127.
[11] Julien Leroy,et al. S -adic conjecture and Bratteli diagrams , 2012, 1210.1311.
[12] P. Arnoux,et al. On some symmetric multidimensional continued fraction algorithms , 2015, Ergodic Theory and Dynamical Systems.
[13] Benjamin Weiss,et al. WEAK ORBIT EQUIVALENCE OF CANTOR MINIMAL SYSTEMS , 1995 .
[14] Valérie Berthé,et al. Balance properties of multi-dimensional words , 2002, Theor. Comput. Sci..
[15] Dominique Perrin,et al. Eventually Dendric Shifts , 2019, CSR.
[16] Fumiaki Sugisaki. The Relationship Between Entropy and Strong Orbit Equivalence for the Minimal Homeomorphisms (I) , 2003 .
[17] H. Wilf,et al. Uniqueness theorems for periodic functions , 1965 .
[18] Benjamin Weiss,et al. Ergodic theory of amenable group actions. I: The Rohlin lemma , 1980 .
[19] MICHAEL DAMRON,et al. The number of ergodic measures for transitive subshifts under the regular bispecial condition , 2020, Ergodic Theory and Dynamical Systems.
[20] Sébastien Ferenczi,et al. Structure of three-interval exchange transformations III: Ergodic and spectral properties , 2004 .
[21] Vincent Delecroix,et al. Balancedness of Arnoux-Rauzy and Brun Words , 2013, WORDS.
[22] T. Giordano,et al. Topological orbit equivalence and C*-crossed products. , 1995 .
[23] Dominique Perrin,et al. Maximal bifix decoding , 2013, Discret. Math..
[24] Sébastien Ferenczi,et al. Languages of k-interval exchange transformations , 2008 .
[25] George A. Elliott,et al. On the classification of inductive limits of sequences of semisimple finite-dimensional algebras , 1976 .
[26] D. Rudolph,et al. Topological weak-mixing of interval exchange maps , 1997, Ergodic Theory and Dynamical Systems.
[27] FRANCESCO DOLCE,et al. Eventually dendric shift spaces , 2020, Ergodic Theory and Dynamical Systems.
[28] I. Putnam,et al. Ordered Bratteli diagrams, dimension groups and topological dynamics , 1992 .
[29] Nicholas Ormes. Real coboundaries for minimal Cantor systems , 2000 .
[30] M. Queffélec. Substitution dynamical systems, spectral analysis , 1987 .
[31] Norbert Riedel. A COUNTEREXAMPLE TO THE UNIMODULAR CONJECTURE ON FINITELY GENERATED DIMENSION GROUPS , 1981 .
[32] N. Frank,et al. Fusion: a general framework for hierarchical tilings of $$\mathbb{R }^d$$Rd , 2013 .
[33] Fabien Durand,et al. Linearly recurrent subshifts have a finite number of non-periodic subshift factors , 2000, Ergodic Theory and Dynamical Systems.
[34] R. Gjerde,et al. Bratteli-Vershik models for Cantor minimal systems associated to interval exchange transformations , 2002 .
[35] S. Bezuglyi,et al. The topological full group of a Cantor minimal system is dense in the full group , 2000 .
[36] Christian F. Skau,et al. Substitutional dynamical systems, Bratteli diagrams and dimension groups , 1999, Ergodic Theory and Dynamical Systems.
[37] W. Veech. Interval exchange transformations , 1978 .
[38] Maryam Hosseini,et al. Orbit equivalence of Cantor minimal systems and their continuous spectra , 2016 .
[39] H. Dye. ON GROUPS OF MEASURE PRESERVING TRANSFORMATIONS. I. , 1959 .
[40] M. Keane. Interval exchange transformations , 1975 .
[41] REEM YASSAWI,et al. Recognizability for sequences of morphisms , 2017, Ergodic Theory and Dynamical Systems.
[42] David Handelman,et al. Entropy versus orbit equivalence for minimal homeomorphisms , 1994 .
[43] Edward G. Effros,et al. Dimension Groups and Their Affine Representations , 1980 .
[44] Cohomology of One-dimensional Mixed Substitution Tiling Spaces , 2011, 1112.1475.
[45] Valérie Berthé,et al. Balancedness and coboundaries in symbolic systems , 2018, Theor. Comput. Sci..
[46] A. Katok,et al. APPROXIMATIONS IN ERGODIC THEORY , 1967 .
[47] I. Putnam,et al. The C∗-algebras associated with minimal homeomorphisms of the Cantor set , 1989 .
[48] A. Maass,et al. Eigenvalues of minimal Cantor systems , 2015, Journal of the European Mathematical Society.
[49] M. Lustig,et al. Graph towers, laminations and their invariant measures , 2015, Journal of the London Mathematical Society.
[50] Christophe Reutenauer,et al. Acyclic, connected and tree sets , 2015 .
[51] G. Rauzy. Nombres algébriques et substitutions , 1982 .
[52] Sébastien Ferenczi,et al. Weak mixing and eigenvalues for Arnoux-Rauzy sequences , 2008 .
[53] Nicholas Ormes,et al. Strong orbit realization for minimal homeomorphisms , 1997 .