Add to ORKGAutomata, Logic and SemanticsInternational audienceAn S-adic characterization of minimal subshifts with first difference of complexity 1 ≤ p(n + 1) − p(n) ≤ 2 S. Ferenczi proved that any minimal subshift with first difference of complexity bounded by 2 is S-adic with Card(S) ≤ 3 27. In this paper, we improve this result by giving an S-adic characterization of these subshifts with a set S of 5 morphisms, solving by this way the S-adic conjecture for this particular case
This talk is about topological and combinatorial properties of finite rank minimal systems. We esta...
Cette thèse concerne la Conjecture S-adique qui stipule l'existence d'une version forte de S-adicité...
Dimension groups are complete invariants of strong orbit equivalence for minimal Cantor systems. Thi...
Automata, Logic and SemanticsAn S-adic characterization of minimal subshifts with first difference o...
peer reviewedIn [Ergodic Theory Dynam. System, 16 (1996) 663–682], S. Ferenczi proved that any minim...
In [Ergodic Theory Dynam. System, 16 (1996) 663–682], S. Ferenczi proved that any minimal subshift w...
In [Ergodic Theory Dynam. System, 16 (1996) 663–682], S. Ferenczi proved that any minimal subshift w...
any minimal subshift with first difference of complexity bounded by 2 is S-adic with Card(S) ≤ 327. ...
AbstractIn [S. Ferenczi, Rank and symbolic complexity, Ergodic Theory Dynam. Systems 16 (1996) 663–6...
International audienceThe S-adic conjecture postulates the existence of a condition C such that a se...
We prove that every infinite minimal subshift with word complexity $p(q)$ satisfying $\limsup p(q)/q...
International audienceMinimal Cantor systems of finite topological rank (that can be represented by ...
AbstractIn [S. Ferenczi, Rank and symbolic complexity, Ergodic Theory Dynam. Systems 16 (1996) 663–6...
Based on previous work of the authors, to any $S$-adic development of a subshift $X$ a "directive se...
This talk is about topological and combinatorial properties of finite rank minimal systems. We esta...
This talk is about topological and combinatorial properties of finite rank minimal systems. We esta...
Cette thèse concerne la Conjecture S-adique qui stipule l'existence d'une version forte de S-adicité...
Dimension groups are complete invariants of strong orbit equivalence for minimal Cantor systems. Thi...
Automata, Logic and SemanticsAn S-adic characterization of minimal subshifts with first difference o...
peer reviewedIn [Ergodic Theory Dynam. System, 16 (1996) 663–682], S. Ferenczi proved that any minim...
In [Ergodic Theory Dynam. System, 16 (1996) 663–682], S. Ferenczi proved that any minimal subshift w...
In [Ergodic Theory Dynam. System, 16 (1996) 663–682], S. Ferenczi proved that any minimal subshift w...
any minimal subshift with first difference of complexity bounded by 2 is S-adic with Card(S) ≤ 327. ...
AbstractIn [S. Ferenczi, Rank and symbolic complexity, Ergodic Theory Dynam. Systems 16 (1996) 663–6...
International audienceThe S-adic conjecture postulates the existence of a condition C such that a se...
We prove that every infinite minimal subshift with word complexity $p(q)$ satisfying $\limsup p(q)/q...
International audienceMinimal Cantor systems of finite topological rank (that can be represented by ...
AbstractIn [S. Ferenczi, Rank and symbolic complexity, Ergodic Theory Dynam. Systems 16 (1996) 663–6...
Based on previous work of the authors, to any $S$-adic development of a subshift $X$ a "directive se...
This talk is about topological and combinatorial properties of finite rank minimal systems. We esta...
This talk is about topological and combinatorial properties of finite rank minimal systems. We esta...
Cette thèse concerne la Conjecture S-adique qui stipule l'existence d'une version forte de S-adicité...
Dimension groups are complete invariants of strong orbit equivalence for minimal Cantor systems. Thi...