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A note on the stack size of regularly distributed binary trees. (English) Zbl 0428.68076


MSC:

68R10 Graph theory (including graph drawing) in computer science
68R99 Discrete mathematics in relation to computer science
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References:

[1] M. Abramowitz and I. A. Stegun,Handbook of Mathematical Functions, Dover Publications, INC, New York, 1970. · Zbl 0171.38503
[2] T. M. Apostol,Introduction to Analytic Number Theory, Springer Verlag, New York, 1976. · Zbl 0335.10001
[3] L. Carlitz, D. P. Roselle and R. A. Scoville,Some remarks on ballot-type sequences of positive integers, J. Comb. Theory, Ser. A. 11 (1971), 258–271. · Zbl 0227.05007 · doi:10.1016/0097-3165(71)90053-7
[4] N. G. deBruijn, D. E. Knuth and S. O. Rice,The Average Height of Planted Plane Trees, R. C. Read (Ed.), Graph Theory and Computing, New York, London, Ac. Press (1972), 15–22.
[5] R. Kemp,On The Average Stack Size of Regularly Distributed Binary Trees, H. A. Maurer (Ed.), Lect. Notes in Comp. Sci. 71 (1979), 340–355. · Zbl 0415.05019 · doi:10.1007/3-540-09510-1_28
[6] D. E. Knuth,The Art of Computer Programming, Vol. 1, 2nd ed., Addison-Wesley, Reading, 1973. · Zbl 0302.68010
[7] G. Kreweras,Sur les éventails de segments, Cahiers du B.U.R.O. 15, Paris, (1970), 1–41.
[8] J. Riordan,Combinatorial Identities, Wiley, New York, 1968. · Zbl 0194.00502
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