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General properties of star height of regular events. (English) Zbl 0245.94038

68Q45Formal languages and automata
Full Text: DOI
[1] Eggan, L. C.: Transition graphs and the star height of regular events. Michigan math. J. 10, 385-397 (1963) · Zbl 0173.01504
[2] Mcnaughton, R.: Techniques for manipulating regular expression. Systems and computer sciences, 24-41 (1965)
[3] Mcnaughton, R.: The loop complexity of regular events. Inform. sci. 1, 305-328 (1969)
[4] Mcnaughton, R.: The loop complexity of pure-group events. Information and control 11, 167-176 (1967) · Zbl 0166.26905
[5] Cohen, R. S.: Cycle rank of transition graphs and the star height of regular events. Ph.d. dissertation (1968)
[6] Cohen, R. S.; Brzozowski, J. A.: On the star height of regular events. Proceedings of the eighth annual symposium on switching and automata theory, 265-279 (1967)
[7] Cohen, R. S.: Transition graphs and the star height problem. Proceedings of the ninth annual symposium on switching and automata theory, 383-394 (1968)
[8] Brzozowski, J. A.: Derivatives of regular expressions. J. assoc. Comput. Mach 11, 481-494 (1964) · Zbl 0225.94044
[9] Brzozowski, J. A.: Roots of star events. J. assoc. Comput. Mach 14, 466-477 (1967) · Zbl 0162.02601
[10] Dejean, F.; Sch├╝tzenberger, M. P.: On a question of eggan. Information and control 9, 23-25 (1966) · Zbl 0209.02903
[11] R. McNaughton, Private communication.
[12] Cohen, R. S.: Star height of certain families of regular events. J. comput. System sci. 4, 281-297 (1970) · Zbl 0245.94039