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Hello everyone, I have created a NARX neural network for the prediction of reactive power, giving it input temporal data and active power.

The network was trained by going to use the matlab tool for machine learning which came up with the following script.

I trained the network by going to use 2017 data and then I would like to try to use it to make the network predict 2018 reactive power.

I've already tried the following:

newoutput = net (input)

But I get the following error:

Error using network / sim (line 270)

Number of inputs does not match net.numInputs.

Error in network / subsref (line 15)

otherwise, v = sim (vin, subs {:});

I was able to get a result by going to use the following command:

output = net (inputs, inputstates, layerstates)

is it possible to obtain the data only in this way?

How would it be possible to derive the layerstates separately?

I am attaching the script

%

% This script assumes these variables are defined:

%

% input_1 - input time series.

% target_1 - feedback time series.

X = tonndata(input_1,false,false);

T = tonndata(target_1,false,false);

% Choose a Training Function

% For a list of all training functions type: help nntrain

% 'trainlm' is usually fastest.

% 'trainbr' takes longer but may be better for challenging problems.

% 'trainscg' uses less memory. Suitable in low memory situations.

trainFcn = 'trainscg'; % Scaled conjugate gradient backpropagation.

% Create a Nonlinear Autoregressive Network with External Input

inputDelays = 1:72;

feedbackDelays = 1:72;

hiddenLayerSize = 42;

net = narxnet(inputDelays,feedbackDelays,hiddenLayerSize,'open',trainFcn);

% Choose Input and Feedback Pre/Post-Processing Functions

% Settings for feedback input are automatically applied to feedback output

% For a list of all processing functions type: help nnprocess

% Customize input parameters at: net.inputs{i}.processParam

% Customize output parameters at: net.outputs{i}.processParam

net.inputs{1}.processFcns = {'removeconstantrows','mapminmax'};

net.inputs{2}.processFcns = {'removeconstantrows','mapminmax'};

% Prepare the Data for Training and Simulation

% The function PREPARETS prepares timeseries data for a particular network,

% shifting time by the minimum amount to fill input states and layer

% states. Using PREPARETS allows you to keep your original time series data

% unchanged, while easily customizing it for networks with differing

% numbers of delays, with open loop or closed loop feedback modes.

[x,xi,ai,t] = preparets(net,X,x,T);

% Setup Division of Data for Training, Validation, Testing

% For a list of all data division functions type: help nndivision

net.divideFcn = 'dividerand'; % Divide data randomly

net.divideMode = 'time'; % Divide up every sample

net.divideParam.trainRatio = 70/100;

net.divideParam.valRatio = 15/100;

net.divideParam.testRatio = 15/100;

% Choose a Performance Function

% For a list of all performance functions type: help nnperformance

net.performFcn = 'mse'; % Mean Squared Error

% Choose Plot Functions

% For a list of all plot functions type: help nnplot

net.plotFcns = {'plotperform','plottrainstate', 'ploterrhist', ...

'plotregression', 'plotresponse', 'ploterrcorr', 'plotinerrcorr'};

% Train the Network

[net,tr] = train(net,x,t,xi,ai);

% Test the Network

y = net(x,xi,ai);

e = gsubtract(t,y);

performance = perform(net,t,y)

% Recalculate Training, Validation and Test Performance

trainTargets = gmultiply(t,tr.trainMask);

valTargets = gmultiply(t,tr.valMask);

testTargets = gmultiply(t,tr.testMask);

trainPerformance = perform(net,trainTargets,y)

valPerformance = perform(net,valTargets,y)

testPerformance = perform(net,testTargets,y)

% View the Network

view(net)

% Plots

% Uncomment these lines to enable various plots.

%figure, plotperform(tr)

%figure, plottrainstate(tr)

%figure, ploterrhist(e)

%figure, plotregression(t,y)

%figure, plotresponse(t,y)

%figure, ploterrcorr(e)

%figure, plotinerrcorr(x,e)

% Closed Loop Network

% Use this network to do multi-step prediction.

% The function CLOSELOOP replaces the feedback input with a direct

% connection from the outout layer.

netc = closeloop(net);

netc.name = [net.name ' - Closed Loop'];

view(netc)

[xc,xic,aic,tc] = preparets(netc,X,{},T);

yc = netc(xc,xic,aic);

closedLoopPerformance = perform(net,tc,yc)

% Multi-step Prediction

% Sometimes it is useful to simulate a network in open-loop form for as

% long as there is known output data, and then switch to closed-loop form

% to perform multistep prediction while providing only the external input.

% Here all but 5 timesteps of the input series and target series are used

% to simulate the network in open-loop form, taking advantage of the higher

% accuracy that providing the target series produces:

numTimesteps = size(x,2);

knownOutputTimesteps = 1:(numTimesteps-5);

predictOutputTimesteps = (numTimesteps-4):numTimesteps;

X1 = X(:,knownOutputTimesteps);

T1 = T(:,knownOutputTimesteps);

[x1,xio,aio] = preparets(net,X1,{},T1);

[y1,xfo,afo] = net(x1,xio,aio);

% Next the the network and its final states will be converted to

% closed-loop form to make five predictions with only the five inputs

% provided.

x2 = X(1,predictOutputTimesteps);

[netc,xic,aic] = closeloop(net,xfo,afo);

[y2,xfc,afc] = netc(x2,xic,aic);

multiStepPerformance = perform(net,T(1,predictOutputTimesteps),y2)

% Alternate predictions can be made for different values of x2, or further

% predictions can be made by continuing simulation with additional external

% inputs and the last closed-loop states xfc and afc.

% Step-Ahead Prediction Network

% For some applications it helps to get the prediction a timestep early.

% The original network returns predicted y(t+1) at the same time it is

% given y(t+1). For some applications such as decision making, it would

% help to have predicted y(t+1) once y(t) is available, but before the

% actual y(t+1) occurs. The network can be made to return its output a

% timestep early by removing one delay so that its minimal tap delay is now

% 0 instead of 1. The new network returns the same outputs as the original

% network, but outputs are shifted left one timestep.

nets = removedelay(net);

nets.name = [net.name ' - Predict One Step Ahead'];

view(nets)

[xs,xis,ais,ts] = preparets(nets,X,{},T);

ys = nets(xs,xis,ais);

stepAheadPerformance = perform(nets,ts,ys)

% Deployment

% Change the (false) values to (true) to enable the following code blocks.

% See the help for each generation function for more information.

if (false)

% Generate MATLAB function for neural network for application

% deployment in MATLAB scripts or with MATLAB Compiler and Builder

% tools, or simply to examine the calculations your trained neural

% network performs.

genFunction(net,'myNeuralNetworkFunction');

y = myNeuralNetworkFunction(x,xi,ai);

end

if (false)

% Generate a matrix-only MATLAB function for neural network code

% generation with MATLAB Coder tools.

genFunction(net,'myNeuralNetworkFunction','MatrixOnly','yes');

x1 = cell2mat(x(1,:));

x2 = cell2mat(x(2,:));

xi1 = cell2mat(xi(1,:));

xi2 = cell2mat(xi(2,:));

y = myNeuralNetworkFunction(x1,x2,xi1,xi2);

end

if (false)

% Generate a Simulink diagram for simulation or deployment with.

% Simulink Coder tools.

gensim(net);

end

Aditya Patil
on 24 Dec 2020

Edited: Aditya Patil
on 24 Dec 2020

You should use the preprocessed data, and not the raw data for prediction. Repeat the same preprocessing steps that you do for training, on testing/validation data as well. Refer the following example,

[X,T] = simpleseries_dataset;

Xnew = X(81:100);

X = X(1:80);

T = T(1:80);

net = narxnet(0:0,1:1,1);

[Xs,Xi,Ai,Ts] = preparets(net,X,{},T);

net = train(net,Xs,Ts,Xi,Ai);

Yp = net(Xs,Xi,Ai);

E = gsubtract(Ts,Yp);

performance = perform(net,Ts,Yp)

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