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characteristic function |
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characteristic function [‚kar·ik·tə′ris·tik ′fəŋk·shən] (mathematics) The function χAdefined for any subsetAof a set by setting χA(x) = 1 ifxis inAand χA= 0 ifxis not inA. Also known as indicator function. (physics) A function, such as the point characteristic function or the principal function, which is the integral of some property of an optical or mechanical system over time or over the path followed by the system, and whose value for a path actually followed by a system is a maximum or a minimum with respect to nearby paths with the same end points. (statistics) A function that uniquely defines a probability distribution; it is equal to √(2π) times the Fourier transform of the frequency function of the distribution.
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| n]: this is true for characteristic functions so also for simple functions. begins at the ground floor with by describing probability distributions and densities, then moves to moments, characteristic functions, Gaussian distribution, random functions, random processes in more dimensions, Fourier transforms, tensors, the theory of generalized functions and invariant theory along with isotropy and axisymmetry. Wading into the field, he strives to historicize the early modern letter, placing it in its specific cultural situation in order to explore its characteristic functions within early modern English society. |
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