0% found this document useful (0 votes)
13 views1 page

DFT 4 Point:: N KN N 1 N 0

The document outlines various chapters related to signal processing, including topics like DFT-FFT, convolution, and filter realization. It discusses different forms such as direct and parallel forms, as well as various types of filters like high/low pass and band pass/stop. Additionally, it covers mathematical concepts like Z transform and matrix forms in signal processing.

Uploaded by

tai.diep21
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF, TXT or read online on Scribd
0% found this document useful (0 votes)
13 views1 page

DFT 4 Point:: N KN N 1 N 0

The document outlines various chapters related to signal processing, including topics like DFT-FFT, convolution, and filter realization. It discusses different forms such as direct and parallel forms, as well as various types of filters like high/low pass and band pass/stop. Additionally, it covers mathematical concepts like Z transform and matrix forms in signal processing.

Uploaded by

tai.diep21
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF, TXT or read online on Scribd
You are on page 1/ 1

Chap 3:

Cascade form:

Chap 7: DFT-FFT

Chap 5: Convolution DFT-IDFT:


kn
1. Direct form X(K) = ∑N−1
n=0 x[n]. WN
DFT 4 point:

WNK+N = WNK
1
x(n) = ∑N−1 X[K]. WN−kn
N n=0 Parallel form:
I-DFT 4 point:

2. Convolution table (x ngang, h dọc)


3. LTI form
FFT:
4 point:

8 point:
Transposed form:

4. Flip & slide (lật h, ghi dọc h, ghi chéo cộng


nhân) đít h là đầu x kéo dài đến đầu h là đít x
5. Overlap (chia khối theo block đề cho) 8 point inverse:
- x ngang, h dọc
6. Matrix form
Chia Phân Số

Chap 9: Filter realization


Direct I (direct form):

Kind Of Filter:
High/Low Pass F: Increase/Decrese
Band Pass F: increase then decrease
Band Stop F: decrease then increase
Chap 6: Z transform …+...∠−𝑥
|H(ω)| = | | e-jω = r∠+-ω
…+...∠−𝑥

a.y(n-k) -> a.z-k.Y(z)

Direct II (Canonical):

You might also like