Skip to main content

Questions tagged [infinite-impulse-response]

Infinite impulse response (IIR) is a property of signal processing systems.

0 votes
0 answers
59 views

In an homework college, I was assigned to design an FIR filter that eliminate the 60 Hz hum and its harmonics present in a voice signal, without perceptibly degrading the quality or intelligibility of ...
Turing's user avatar
  • 1
0 votes
1 answer
113 views

I'm trying to implement 2nd order IIR filter with fixed point, It appears to be working but the output oscillates at the final value and never settles. Is there anyway I can improve this. I have ...
wize_'s user avatar
  • 3
2 votes
2 answers
317 views

I am implementing a real-time signal processing pipeline that requires decimating a complex-valued signal by 512 efficiently. The primary challenge is ensuring that the decimation and filtering ...
Gibrate's user avatar
  • 23
0 votes
1 answer
54 views

I am learning about the transfer function of IIR filters, and I am calculating it two different ways: directly from the formula and taking the z-transform of the output. They are giving different ...
user3433489's user avatar
2 votes
2 answers
125 views

I have a system whose transfer function is given by $\frac{\mathbf{b}_1}{\mathbf{a}_1}$. And I have an estimated transfer function model $\frac{\mathbf{b}_2}{\mathbf{a}_2}$. I want to find the ...
Neuling's user avatar
  • 153
2 votes
1 answer
141 views

I'm reading Richard Hamming's book, The Art of Doing Science and Engineering, and in the chapter Digital Filters IV he says "These recursive filters are often called 'infinite impulse response ...
Pavel Komarov's user avatar
3 votes
2 answers
156 views

I'm trying to create FIR filter coefficients from a IR or data from a room calibration capture. I'm hoping to create a filter that compensates for the acoustics of a room. I'm hoping to put these ...
Wan's user avatar
  • 31
1 vote
0 answers
71 views

Consider the following filter with DC-notch-like characteristics: $H(z) = \frac{1-2z^{-1} + z^{-2}}{1+a_1z^{-1}+a_2z^{-2}}$ where $a_1= -1.99396970948671$ and $a_2=0.994002716421032$. The magnitude ...
rhz's user avatar
  • 513

15 30 50 per page
1
2 3 4 5
38