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The coefficients of the power series of a real-analytic function can be expressed in terms of derivatives of that function.
These investigations reached a climax when Joseph Fourier (1768 1830) discovered that almost any periodic function can be expressed as an infinite sum of sine and cosine functions, whose periods are integral divisors of the period of the original function.
This function can be expressed in three forms.
function can be expressed within the framework A1 A4.
This fitness function can be expressed as follows.
The objective function can be expressed as (6).
The corresponding cumulative distribution function can be expressed as (9).
When, the ambiguity function can be expressed as (22).
This utility function can be expressed as Eqs.
Hence, the likelihood function can be expressed as (A2).
The Green function can be expressed using and as follows.
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