NARXNET closed-loop vs open-loop
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I have three questions regarding the difference between a closed-loop and an open-loop narxnet, and it's behavior.
First, a little about the problem I'm trying to solve. I have an 2xN dimensional matrix of observation (X), from which I'm trying to predict an output Y, 1xN. Now, a narxnet takes as input both X and Y. The Matlab documentation says that an open-loop narxnet finds a function 'f' where y(t) = f( y(t-1), y(t-2), x(t-1), x(t-2) ), for a delay of 2. However, the results that I get are much more accurate than I expect them to be. This suggests that the narxnet uses the actual y(t) as input as well. When I convert the open-loop to a closed-loop, and retrain it, I get much more reasonable results, not good, but reasonable.
1.a) What is the actual input to an open-loop narxnet, and the closed-loop. When trying to predict y(t), are the inputs [ y(t), y(t-1), y(t-2), x(t-1), x(t-2) ] or [ y(t-1), y(t-2), x(t-1), x(t-2) ], for both?
1.b) For my problem I need the inputs to be [ y(t-1), y(t-2), x(t), x(t-1), x(t-2) ], 0 to 2 delays on the X, and 1 to 2 delays on the Y. How can I do that?
2. For comparison, I've trained my open-loop, and tested it, then convert the open-loop to a closed-loop using
netc = closeloop(net);
then trained the closed-loop from scratch and tested it. I've read on MATLAB Answers that I should start training the closed-loop with the weights from the open-loop net. How can I used the weights of one net as the initial weights for training another?
3. I understand that the narxnet uses a combination of NNs and difference equations. I problem I run into when using a closed-loop narxnet is that my predictions begin to oscillate and explode exponential. I know that this problem occurs in a difference equation, such as y(t)=a*y(t-1)+b, when 'a' is greater than 1. What, in a closed-loop narxnet could cause this similar issue?
I didn't include any code because my questions need high-level understanding and explanations, which I am lacking.
A huge thank you in advance,
- Yevgeniy
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Mike Vargas
2016년 11월 3일
OMG. Same question. This has been bothering me forever.
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Greg Heath
2016년 11월 4일
편집: Greg Heath
2016년 11월 4일
Quick answer:
Openloop: Target and input signals are combined to form
a vector input for designing the net by estimating
weights and biases.
Closeloop: Target values are replaced by feedback
signals from the output so that the net is able to
predict outputs beyond the extent of the target signal.
Hope this helps.
Thank you for formally accepting my answer
Greg
댓글 수: 3
Yevgeniy Arabadzhi
2016년 11월 4일
편집: Yevgeniy Arabadzhi
2016년 11월 4일
Ran Wei
2019년 2월 12일
Greg,
I have found your answers to many questions helpful for understanding NARX. Given a dataset X with dimension MxN, and response Y with dimension MX1, is it true that an open loop NARX predicts values based on past Y's? I am having a situation where the NARX net performance is almost equal to NAR. However, the performance of timedelay network is very bad with low precision and very low recall. The goal for me is to rely on X as predictors instead of Y.
Thank you,
Ran
Greg Heath
2019년 2월 13일
CLARIFICATION
TARGET = "DESIRED" OUTPUT
OLNARX : ONLY USED FOR DESIGN
OUTPUT DEPENDS ON INPUT + TARGET
CLNARX: USED FOR PREDICTION
OUTPUT DEPENDS ON INPUT + FEDBACKOUTPUT
Hope this helps
Greg
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