By Morris Rubinoff, Marshall C. Yovits

When you consider that its first quantity in 1960, Advances in pcs has awarded exact insurance of options in and software program and in computing device conception, layout, and purposes. It has additionally supplied individuals with a medium during which they could learn their topics in larger intensity and breadth than that allowed via commonplace magazine articles. therefore, many articles became normal references that remain of important, lasting price regardless of the quick development happening within the box.

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Extra resources for Advances in Computers, Vol. 14

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And Stockmeyer, L. (1974). Some simplified NP-complete problems. Proc. 7th Annu. Ass. Comput. Mach. Symp. Theor. Comput. pp. 47-63. Greibach, 8. (1973). The hardest context-free language. Ind. Appl. Math. J. Cornput. 2,304-310. , and Hopcroft, J. E. (1971). An overview of the theory of computational complexity. J . Ass. Comput. Mach. 18, 444-475. , and Hunt, H. , 111. (1974). The 1ba problem and its importance in the theory of computing. Ind. Appl. -Amer. Math. ) PTOC. 7, 1-26. , and Shank, H.

And Ullman, J. D. (1969). ” Addison-Wesley, Reading, Massachusetts. Hunt, H. , 111. (1973a). On time and tape complexity of languages. D. Dissertation, Cornell University, Ithaca, New York. , 111. (1973b). On time and tape complexity of languages. Proc. 5th Annu. Ass. Comput. Math. Symp. Theor. Comput. pp. 10-19. Hunt, H. , 111, and Szymanski, T. (1975). On the complexity of grammar and related problems. Proc. 7th Annu. Ass. Comput. Math. Sump. Them. Comput. pp. 54-65. Karp, R. (1972). Reducibilities among combinatorial problems.

1964). Classes of languages and linear bounded automata. Inform. Contr. 3, 207-223. Landweber, P. S. (1963). Three theorems on phrase structure grammars of type 1. Inform. Contr. 2 , 131-136. , and Yamada, H. (1964). Regular expressions and state graphs. In “Sequential Machines: Selected Papers” (E. F. ), pp. 157-175. Addison-Wesley, Reading, Massachusetts. Meyer, A. (1973). “Weak Monadic Second Order Theory of Successor Is Not Elementary Recursive,” Proj. MAC T M 38. Massachusetts Institute of Technology, Cambridge.

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