Counting with Probabilistic and Ultrametric Finite Automata

Author:

Balodis Kaspars

Publisher

Springer International Publishing

Reference18 articles.

1. Lecture Notes in Computer Science;A Ambainis,1996

2. Bach, E., Shallit, J.: Algorithmic Number Theory. MIT Press, Cambridge, MA, USA (1996)

3. Lecture Notes in Computer Science;K Balodis,2013

4. Balodis, K., Beriņa, A., Cīpola, K., Dimitrijevs, M., Iraids, J., Jēriņš, K., Kacs, V., Kalējs, J., Krišlauks, R., Lukstiņš, K., Raumanis, R., Scegulnaja, I., Somova, N., Vanaga, A., Freivalds, R.: On the state complexity of ultrametric finite automata. In: SOFSEM 2013: Theory and Practice of Computer Science, vol. 2, pp. 1–9 (2013)

5. Birget, J.C.: Two-way automata and length-preserving homomorphisms. Mathematical Systems Theory 29(3), 191–226 (1996). http://dx.doi.org/10.1007/BF01201276

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1. On a Conjecture by Christian Choffrut;International Journal of Foundations of Computer Science;2017-08

2. Ultrametric Finite Automata and Their Capabilities;Baltic Journal of Modern Computing;2016-12-19

3. Capabilities of Ultrametric Automata with One, Two, and Three States;Lecture Notes in Computer Science;2016

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