Symbolic Dynamics
By B. Marcus. Encyclopedia of Complexity and Systems Science, 2009
766 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/1517fe01edb48e9e660bbe2dc83f2d489816b4c9
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Michael Hochman
- Guanrong Chen
- Val'erie Berth'e
- Anne Siegel
- P. Alessandri
- Tom Meyerovitch
- Shigeki Akiyama
- Victor Kozyakin
In Computational Theory and Mathematics
- Anne Siegel
- Val'erie Berth'e
- Marcy Barge
- J.-Y. Lee
- Michael Hochman
- Guanrong Chen
- P. Alessandri
- Tom Meyerovitch
In Mathematical Physics
- Anne Siegel
- Val'erie Berth'e
- Guanrong Chen
- Yuming Shi
- Marcy Barge
- J.-Y. Lee
- Michael Hochman
- P. Alessandri
Citations in the corpus
- Combinatorial algebra : syntax and semantics (2014, unknown): “2 (George Birkhoff recurrence theorem [238, 117]).”
- Boundary of central tiles associated with Pisot beta-numeration and purely periodic expansions (2007, unknown): “D S] 1 8 O ct 2 00 7”
- On the Pisot Substitution Conjecture (2015, background): “The field of symbolic dynamics has its origins in the coding of concrete (geometrical) dynamical systems (see, e.g. , [90, 91]).”
- The Berger-Wang formula for the Markovian joint spectral radius (2014, background): “9] or the subshifts of finite type [8].”
- Three distance theorems and combinatorics on words (2007, background): “Note that a sequence whose complexity satisfies p ( n ) ≤ n , for some n , is ultimately periodic (see [19] and [39]).”
- A Characterization of the Entropies of Multidimensional Shifts of Finite Type (2007, background): “See [17], [14] for more information on these subjects.”
- Chaos of time-varying discrete dynamical systems (2009, methodology): “It has plentiful dynamical behaviors, especially, it is chaotic in the sense of both Devaney and Li–Yorke [7,20,30].”