Decidability of Conjugacy of Tree-Shifts of Finite Type

Author:

Aubrun Nathalie,Béal Marie-Pierre

Publisher

Springer Berlin Heidelberg

Reference15 articles.

1. Comon, H., Dauchet, M., Gilleron, R., Löding, C., Jacquemard, F., Lugiez, D., Tison, S., Tommasi, M.: Tree automata techniques and applications (2007), http://www.grappa.univ-lille3.fr/tata (release October 12, 2007)

2. Coven, E., Johnson, A., Jonoska, N., Madden, K.: The symbolic dynamics of multidimensional tiling systems. Ergodic Theory and Dynamical Systems 23(02), 447–460 (2003)

3. Hedlund, G.: Endomorphisms and automorphisms of the shift dynamical system. Theory of Computing Systems 3(4), 320–375 (1969)

4. Johnson, A., Madden, K.: The decomposition theorem for two-dimensional shifts of finite type. In: Proceedings-American Mathematical Society, vol. 127, pp. 1533–1544 (1999)

5. Kitchens, B.P.: Symbolic dynamics. Universitext, One-sided, two-sided and countable state Markov shifts. Springer, Berlin (1998)

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