On Thu, 02 Jul 2009 16:31:29 +0200, Marco Trapanese wrote:
> Tim Wescott ha scritto:
>
>> I can't think of an instance where, a control loop, I'd use anything
>> but the latest value of in2.
>
>
> Hi Tim,
>
> I'm not sure I understand correctly your last sentence due to my poor
> English. Are you saying you wouldn't use the rate converter filter at
> all? Hence, the in2 goes straight into the loop control
>
> I think you said this but I'm not sure, sorry.
If delay were a paramount consideration (which it often is in a control
loop), yes.
If both delay and something like DC balance were important I may separate
the signal into an immediate part (say for a proportional step) and a
slow part (say for an integrator), leave the former alone and do
multirate filtering on the latter.
So I guess I _can_ think of a time when I'd use multirate filtering in a
control loop...
--
www.wescottdesign.com
Reply by Marco Trapanese●July 2, 20092009-07-02
Tim Wescott ha scritto:
> I can't think of an instance where, a control loop, I'd use anything but
> the latest value of in2.
Hi Tim,
I'm not sure I understand correctly your last sentence due to my poor
English. Are you saying you wouldn't use the rate converter filter at
all? Hence, the in2 goes straight into the loop control
I think you said this but I'm not sure, sorry.
Marco
Reply by Tim Wescott●July 2, 20092009-07-02
On Thu, 02 Jul 2009 10:53:09 +0200, Marco Trapanese wrote:
> Hello,
>
> I have two signals, one sampled at 20 Hz and the other at 8 Hz. The
> filter I want to use is:
>
> out[n] = (1 - a) * (out[n-1] + in1[n]) + a * in2[n];
>
> where:
> in1 @ 20 Hz
> in2 @ 8 Hz
>
> the math is done @ 20 Hz.
>
> How should I take care of the different sampling rate?
You could use some sort of polyphase filtering on in2 (the suggested
interpolation is one simple form). But the better the filtering looks in
the frequency domain the more delay you'll have in the time domain. This
may not matter one whit, but if it's in a control loop it could be deadly.
I can't think of an instance where, a control loop, I'd use anything but
the latest value of in2.
--
http://www.wescottdesign.com
Reply by Jerry Avins●July 2, 20092009-07-02
Marco Trapanese wrote:
> Alexander Sotnikov ha scritto:
>
>> A straightforward way is to interpolate in2 with a 5/2 sample rate
>> converter if it is possible in your application.
>
>
> Ok, it should be better than use the constant value as I'm doing now.
The signals must be separate to have been sampled separately. Why not
filter them separately?
Jerry
--
Engineering is the art of making what you want from things you can get.
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Reply by Marco Trapanese●July 2, 20092009-07-02
Alexander Sotnikov ha scritto:
> A straightforward way is to interpolate in2 with a 5/2 sample rate
> converter if it is possible in your application.
Ok, it should be better than use the constant value as I'm doing now.
Thanks
Marco
Reply by Alexander Sotnikov●July 2, 20092009-07-02
A straightforward way is to interpolate in2 with a 5/2 sample rate
converter if it is possible in your application.
--
Alexander
Reply by Marco Trapanese●July 2, 20092009-07-02
Hello,
I have two signals, one sampled at 20 Hz and the other at 8 Hz.
The filter I want to use is:
out[n] = (1 - a) * (out[n-1] + in1[n]) + a * in2[n];
where:
in1 @ 20 Hz
in2 @ 8 Hz
the math is done @ 20 Hz.
How should I take care of the different sampling rate?
Thanks
Marco