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- Q17104448 subject Q5639957.
- Q17104448 subject Q8789007.
- Q17104448 abstract "In probability and statistics, a nearest neighbour function, nearest neighbour distance distribution, nearest-neighbour distribution function or nearest neighbour distribution is a mathematical function that is defined in relation to random mathematical objects known as point processes, which are types of stochastic processes often used as mathematical models of physical phenomena representable as randomly positioned points in time, space or both. More specifically, nearest neighbour functions are defined with respect to some point in the point process as being the probability distribution of the distance from this point to its nearest neighbouring point in the same point process, hence they are used to describe the probability of another point existing within some distance of a point. A nearest neighbour function can be contrasted with a spherical contact distribution function, which is not defined in reference to some initial point but rather as the probability distribution of the radius of a sphere when it first encounters or makes contact with a point of a point process.Nearest neighbour function are used in the study of point processes as well as the related fields of stochastic geometry and spatial statistics, which are applied in various scientific and engineering disciplines such as biology, geology, physics, and telecommunications.".
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- Q17104448 comment "In probability and statistics, a nearest neighbour function, nearest neighbour distance distribution, nearest-neighbour distribution function or nearest neighbour distribution is a mathematical function that is defined in relation to random mathematical objects known as point processes, which are types of stochastic processes often used as mathematical models of physical phenomena representable as randomly positioned points in time, space or both.".
- Q17104448 label "Nearest neighbour distribution".