The times between the arrivals of successive particles at a counter generate an ordinary renewal process. Its
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The times between the arrivals of successive particles at a counter generate an ordinary renewal process. Its random cycle length \(Y\) has distribution function \(F(t)\) and mean value \(\mu=E(Y)\). After having recorded 10 particles, the counter is blocked for \(\tau\) time units. Particles arriving during a blocked period are not registered.
What is the distribution function of the time from the end of a blocked period to the arrival of the first particle after this period if \(\tau \rightarrow \infty\) ?
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Related Book For
Applied Probability And Stochastic Processes
ISBN: 9780367658496
2nd Edition
Authors: Frank Beichelt
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