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107.27 The discrete renewal theorem with bounded interevent times

Published online by Cambridge University Press:  03 July 2023

Rohan Manojkumar Shenoy*
Affiliation:
Thatch, Baildon Close, Nottingham NG8 1BS e-mail: [email protected]
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Abstract

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Type
Notes
Copyright
© The Authors, 2023. Published by Cambridge University Press on behalf of The Mathematical Association

References

Feller, William, An introduction to probability theory and its applications, Volume I, (3rd edition), Princeton University (1968).Google Scholar
Cox, D. R., Point processes and renewal theory: a brief survey. Electronic systems effectiveness and life cycle costing, (1983) pp. 107112.CrossRefGoogle Scholar
Adu-Sackey, Albert, Oduro, Francis T., Fosu, G. O., Inequalities approach in determination of convergence of recurrence sequences, Open Journal of Mathematical Sciences, 5(1) (2021) pp. 6572.CrossRefGoogle Scholar
Fuller, William R, Sequences, Springer (1977).Google Scholar
Erdős, Paul, Feller, William and Pollard, Harry, A property of power series with positive coefficients, Bulletin of the American Mathematical Society, 55(2) (1949) pp. 201204.CrossRefGoogle Scholar
Smith, Walter L., Renewal theory and its ramifications, Journal of the Royal Statistical Society: Series B (Methodological), 20(2) (1958) pp. 243284.Google Scholar
Resnick, Sidney I., Adventures in stochastic processes, Springer Science & Business Media (1992).Google Scholar