Vibrations of Mechanical Systems
A Poisson process is a stochastic process that models a sequence of events occurring randomly over a fixed interval of time or space, where these events happen independently of one another. This process is characterized by the fact that the number of events in non-overlapping intervals is independent and follows a Poisson distribution, defined by a single parameter, which represents the average rate of occurrence of the events. The Poisson process is widely used to model random events like phone call arrivals, customer arrivals at a service point, or decay events in nuclear physics.
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