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Non-homogeneous Poisson point process
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Poisson point process
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Let
λ
be a nonnegative measurable intensity function on a space with reference measure
d
x
. A Non-homogeneous Poisson point process has independent counts on disjoint measurable sets and
N
(
A
)
∼
Poisson
(
∫
A
λ
(
x
)
d
x
)
(52)
whenever the integral is finite.
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Intensity function of a point process
Non-homogeneous Poisson point process
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Poisson point process
Probability theory
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