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An energy function is defined on the governing curve to indicate flexure properties.
A sampling function is defined on the unit hyper sphere which samples random directions.
For the second type, the Delta function is defined on the Gauss points.
Since the simple distribution function is defined on the circle, for simplicity, it is termed as circular function hereafter.
Since the simple distribution function is defined on the spherical surface, for simplicity, it is termed as sphere function hereafter.
The function is defined on by (1.16).
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For, let the function be defined on as follows: (2.11).
Introduce the next functions: for every with let the function be defined on by (3.42).
For every, let the function be defined on the set of integers by (4.27).
For every and let the function be defined on the set of integers by (4.20).
In the theory, belief functions are defined on Boolean algebras of events.
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