The Longest Run of Any Letter in a Randomly Generated Word
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Publisher
Springer US
Link
http://link.springer.com/content/pdf/10.1007/978-1-4613-3635-8_8.pdf
Reference11 articles.
1. Csörgo, S. (1979). Erdös-Renyi laws, Annals of Statistics 7, 772–787.
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3. Dunkel, O. (1925). Solutions of a probability difference equation. American Mathematical Monthly, 32, 354ö370.
4. Godbole, A. P. (1990). Specific formulae for some success run distributions. Statistics & Probability Letters 10, 119–124.
5. Godbole, A. P. (1991). Poisson approximations for runs and patterns of rare events. Advances in Applied Probability 23, 851–865.
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1. Approximating the tail probabilities of the longest run in a sequence of Bernoulli trials;Journal of Statistical Computation and Simulation;2018-06-14
2. A Nearest Integer Solution to the Longest Run of Randomly Generated Words;The American Mathematical Monthly;2012
3. On exact and large deviation approximation for the distribution of the longest run in a sequence of two-state Markov dependent trials;Journal of Applied Probability;2003-06
4. On exact and large deviation approximation for the distribution of the longest run in a sequence of two-state Markov dependent trials;Journal of Applied Probability;2003-06
5. The conditional distribution of the longest run in a sample from a multiletter alphabet;Communications in Statistics - Simulation and Computation;1996-01
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