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AN2874 数据表(PDF) 2 Page - STMicroelectronics

部件名 AN2874
功能描述  BQD filter design equations
PDF  6 Pages
Scroll/Zoom Zoom In 100%  Zoom Out
制造商  STMICROELECTRONICS [STMicroelectronics]
网页  http://www.st.com
标志 STMICROELECTRONICS - STMicroelectronics

AN2874 数据表(HTML) 2 Page - STMicroelectronics

  AN2874 Datasheet HTML 1Page - STMicroelectronics AN2874 Datasheet HTML 2Page - STMicroelectronics AN2874 Datasheet HTML 3Page - STMicroelectronics AN2874 Datasheet HTML 4Page - STMicroelectronics AN2874 Datasheet HTML 5Page - STMicroelectronics AN2874 Datasheet HTML 6Page - STMicroelectronics  
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Low-pass and high-pass filter design
AN2874
2/6
2
Low-pass and high-pass filter design
First-order filter design
As a first step to obtain the coefficients for the 1st-order low-pass or high-pass filter equation
on page 1, the following equations can be used:
θC = 2 ∗ π ∗ fC / fS (= the normalized cut-off frequency)
K = tan(
θC / 2)
α = 1 + K.
The denominator coefficients are identical for both low-pass and high-pass filters designed
for the same cut-off frequency and are computed as follows:
a0 = 1
a1 = -(1 - K) / α.
The numerator coefficients for a low-pass filter can be calculated as follows:
b0 = K / α
b1 = K / α.
The numerator coefficients for a high-pass filter can be calculated as follows:
b0 = 1 / α
b1 = -1 / α.
Second-order filter design
As a first step to obtain the coefficients for the 2nd-order low-pass or high-pass filter
equation on page 1, the following equations can be used:
θC = 2 ∗ π ∗ fC / fS
K = tan(
θC / 2)
W = K2
α = 1 + K / Q + W.
The denominator coefficients are the same for both low-pass and high-pass filters designed
for the same cut-off frequency and are computed as follows:
a0 = 1
a1 = 2 * (W - 1) / α
a2 = (1 - K / Q + W) / α.
The numerator coefficients for a low-pass filter can be calculated as follows:
b0 = W / α
b1 = 2 * W / α
b2 = b0.
The numerator coefficients for a high-pass filter can be calculated as follow:
b0 = 1 / α
b1 = -2 / α
b2 = b0.



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