I think the classical Poissonian process is where you have something, which in a time dt has a probability ωdt. Then one can show quite easily that the probability that the "something" has not yet decayed goes as P(t)=exp(-ωt), because it obeys a differential equation with the given solution.(adsbygoogle = window.adsbygoogle || []).push({});

However, what does P(t) look like if ω is time dependent?

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# Poissonian process

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