3F4%20Line%20Coding-%20PSD%20Proof - PowerPoint PPT Presentation

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3F4%20Line%20Coding-%20PSD%20Proof

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Where T=(2N 1)Ts, so. Consequently, PSD Proof. Provided R(m) becomes sufficiently small for large values of m, i.e., the second ... – PowerPoint PPT presentation

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Title: 3F4%20Line%20Coding-%20PSD%20Proof


1
3F4 Line Coding- PSD Proof
  • Dr. I. J. Wassell

2
PSD Proof
From previously,
Where,
We now wish to change the order of integration.
To do this we split into two separate summations
(over m), with appropriate limits for m and n in
the summations.
3
PSD Proof
4
PSD Proof
Now,
Where T(2N1)Ts, so
Consequently,
5
PSD Proof
Provided R(m) becomes sufficiently small for
large values of m, i.e., the second summation is
less than infinity which means that the second
term is zero.
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