Free Access
Issue
R.A.I.R.O. Informatique théorique
Volume 9, Number R2, 1975
Page(s) 5 - 12
DOI https://doi.org/10.1051/ita/197509R200051
Published online 01 February 2017
  1. [1]D. H. YOUNGER, Recognition and parsing of context-free languages in time n3, Information and Control, (1967), 10, 189-208. [Zbl: 0149.24803]
  2. [2]P. M. LEWIS, R. E. STEARNS and J. HARTMANIS, Memory bounds for recognition of context-free and context-sensitive languages, IEEE Conference Record on Switching Circuit Theory and Logical Design, Ann. Arbor, Michigan, 1965, 191-202. [Zbl: 0272.68054]
  3. S. A. GREIBACH, The Hardest Context-free Language, SIAM J. Computing, (1973), 2, 304-310. [Zbl: 0278.68073]
  4. T. KASAMI, A note on computing time for recognition of languages generated by linear grammars, Information and Control, (1967), 10, 209-214. [Zbl: 0163.01002]
  5. A. V. AHO, J. E. HOPCROFT and J. D. ULLMAN, Time and tape complexity of pushdown automaton languages, Information and Control, (1968), 13, 186-206. [Zbl: 0257.68065]
  6. P. C. FISCHER, A. R. MEYER and A. L. ROSENBERG, Counter machines and counter languages, Math Systems Theory, (1968), 2. 265-283. [Zbl: 0165.32002]
  7. S. A. GREIBACH, Erasable context-free languagse, to appear. [Zbl: 0317.68059]
  8. S. GINSBURG, and G. F. ROSE, The equivalence of stack counter acceptors and quasi-realtime acceptors, J. Computer System Science, (1974), 8, 243-269. [Zbl: 0275.68017]
  9. S. GINSBURG, and S. GREIBACH, Deterministic context-free languages, Information and Control, (1966), 9, 620-648. [Zbl: 0145.00802]
  10. O. H. IBARRA, On two-way multihead automata, Computer System Sciences, (1973), 7, 28-36. [Zbl: 0256.68028]
  11. S. GREIBACH, Remarks on the complexity of nondeterministic counter languages, to appear. [Zbl: 0332.68039]
  12. S. GINSBURG, The Mathematical Theory of Context-Free Languages, McGraw-Hill, New York, 1966. [Zbl: 0184.28401]

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