- “fir1” normalizes the coefficients as described here . Adding another argument to function changes this: fir1(order,Fc,'low',rectwin(L),'noscale').
- The Hd_n vector has coefficients can be corrected by changing (sin((n-Tau)*Fc)) to (sin(pi*(n-Tau)*Fc)). The lack of pi expands the area under curve.
- Hd_n(Tau+1) = Fc corrects the magnitude at center frequency.
Comparing FIR1 bultiin function for generating coefficients with my Function.
6 views (last 30 days)
Show older comments
Ahsen Noor Subhopoto
on 11 Jul 2019
Commented: Ahsen Noor Subhopoto
on 3 Aug 2019
Hi, I am trying to create my own FIR1 by using Window functions but somehow I am not getting the exact results. I have shared the codes with corresponding outputs here;
%Window function is Rectangl, W(n) = 1;%
order = 10;
L = order + 1; %length of a Window
Tau = ceil((order-1)/2); % Tau = 5
Fc = 0.99 %for simplicity that is close to 1
%Builtin Function%
Rectangl = fir1(order,Fc,'low',rectwin(L));
%My function%
n = 0:1:order;
Hd_n = (sin((n-Tau)*Fc))./(pi*(n-Tau));
Hd_n(Tau+1) = Fc/pi;
[Hd_n' Rectangl']
%end
Output:
Both outputs are different. Like, Hd_n(1) = -0.0619, whereas Reactangl(1) = 0.0099.
Am I doing something wrong ? Your suggestions and debugging will be helpful for me.
Thank you,
0 Comments
Accepted Answer
Kaashyap Pappu
on 26 Jul 2019
The difference between the 2 filter coefficients arises for the following reasons:
More Answers (0)
See Also
Categories
Find more on Multirate Signal Processing in Help Center and File Exchange
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!