Time delay vs. NAR neural network and time series
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Let's assume I am able gather high frequency sampling (second order) data from a (non-trivial) dynamical process. I end with a single and quite long time series y(t). This process has some short and long-term memory (possibly at different scales), but we don't really know, these are general assumptions. I aim at predicting the immediate upcomging value of y(t), namely y(t+1), knowing d past values of y(t), including y(t). I also assume that I am able to find an optimal value of d (yay!).
The goal is to build a regressive neural network (NN) that can predict y(t+1) from I=[y(t-d):y(t)] values. This NN will be used in a program and will continuously predict the output, knowing I. It will act like a sliding window.
I have three questions:
- At first I was considering using a time-delay network, then now I am considering using a NAR network. Both architectures seem possible to me. Is there a best option?
- As Greg suggested in a previous post, I am considering using 'divideblock' instead of 'dividerand' to keep track of autocorrelation that may exist. Any more discussion / guide I should read about this?
- I am going to test for different initial conditions. I'm using the timedelaynet(.) and narnet(.) functions. As far as I read I should be using init(.) or configure(.) but I tested a 1 period training without using these two functions and it seems that the train(.) function does initialize the weights at random. Is this ok? I was not able to find any clues about this in the official matlab documentation.
Thank you!
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