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- W2119478675 abstract "Analysis of Algorithms A binary sequence of zeros and ones is called a (d; k)-sequence if it does not contain runs of zeros of length either lessthan d or greater than k, where d and k are arbitrary, but fixed, non-negative integers and d < k. Such sequences find requires that (d; k)-sequences do not contain a specific pattern w. Therefore, distribution results concerning pattern occurrence in (d; k)-sequences are of interest. In this paper we study the distribution of the waiting time until the r-th occurrence of a pattern w in a random (d; k)-sequence generated by a Markov source. Numerical examples are also provided." @default.
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- W2119478675 date "2007-01-01" @default.
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- W2119478675 title "Waiting time distributions for pattern occurrence in a constrained sequence" @default.
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- W2119478675 doi "https://doi.org/10.46298/dmtcs.382" @default.
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