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www.ijemr.net ISSN (ONLINE): 2250-0758, ISSN (PRINT): 2394-6962
241 Copyright © 2018. IJEMR. All Rights Reserved.
Volume-8, Issue-3, June 2018
International Journal of Engineering and Management Research
Page Number: 241-245
DOI: doi.org/10.31033/ijemr.8.3.32
Solar Irradiance Prediction using Neural Model
Raj Kumar Yadav1
and Nivedita Sethy2
1,2
Assistant Professor, Department of Electronic Instrumentation and control Engineering, Government Engineering College,
Ajmer, INDIA
Corresponding Author: asimamu@gmail.com
ABSTRACT
The accurate prediction of solar irradiation has been
a leading problem for better energy scheduling approach.
Hence in this paper, an Artificial neural network based solar
irradiance is proposed for five days duration the data is
obtained from National Renewable Energy Laboratory, USA
and the simulation were performed using MATLAB 2013. It
was found that the neural model was able to predict the solar
irradiance with a mean square error of 0.0355.
Keywords--- ANN, Prediction, Solar, Neural, Forecast
I. INTRODUCTION
In the field of photovoltaic generation, solar
radiation forecasting is a leading requirement for better
control of power production. In fast decades of solar
generation scenarios, there is a rapid rise and need for
detailed and pertinent modeling along with proper methods
for accurate prediction and estimation of solar irradiance.
Some of the regular models for computation
comprise of regression models, models derived from
satellite information and neural network-based models for
identification of atmospheric parameters. The hourly diffuse
solar radiation [1] is dependent on the sigmoid function,
hence a regressive model is utilized for the irradiation
estimation. It applies the index of clarity along with the
forecaster as the relative optical mass on previous
occasions, many solar irradiation models were used which
were further categorized into physical and statistical models
[2], [3]. Mathematical equations were the requirement of
physical models, describing the physical situation and
vibrant motion of the atmosphere. These physical models
were found to be exceedingly complex and required
significantly high computing power in order to come to a
convergence [4]. Hence further numerical methodology was
applied which could obtain estimated solutions of equations
and they came to be identified as numerical weather
prediction (NWP) models [5]– [8] however it is not in
common usage. In NWP, the solar irradiance forecasting
model varies greatly on the location of testing and different
climate conditions along with the dynamic changing
atmospheric conditions. The statistical models comprise
satellite imaging models, models based on time series,
wavelet decomposition, sky imaging and ANN models [9].
They depend on images taken from sky and satellite data
which observe the structure of clouds and motion vector
fields. Cloud index images are taken from two consecutive
readings of sky image which yields important information
about the cloud movement. The images from the sky and
data from satellite yield errors which increment when the
sun is at a low height, low irradiance conditions and large
variation in spatial conditions. Statistical models are known
to have a less complex structure, even lesser than physical
models in their requirement of less information and short
computational time. There are two basic requirements for
these forecast model evaluations which includes the input to
the model as information and the accuracy, the complexity
of the forecasting mechanism [10], [11]. Features like
satellite imaging are not available easily. Some
meteorological parameters like relative humidity, ambient
temperature, wind speed, the direction of sun and index of
clarity are accessible with ease hence the convention based
solar model is using only the basic parameters. The solar
time scale utilizes the two parts of forecasting based on the
ultra-short term (4-7 hour ahead) and short-term (24-72
hour forward) forecasting [12] [13]– [15]. The 24 hours
ahead estimate can be used for the dispatch of power used
in grid-connected optimization of PV plants and the link
between storage devices and the PV systems. The most
customary short-term forecast is 24 hours overnight. There
are three types of solar forecasting models for various time
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242 Copyright © 2018. IJEMR. All Rights Reserved.
scales which use ANN techniques and deliver better than
the conventional NWP and satellite imaging systems.
Among these three techniques, the first technique predicts
the solar irradiance using meteorological information. The
second technique is based on the use of historical data
patterns to get the future values of input for solar irradiance.
The third technique is a combination of the previously
discussed methods. Due to non-availability of
meteorological data for forecasting purposes, the multi
perceptron model can be used as an ideal replacement for
the 24 hours ahead forecasting.
Leaving aside the non-violent fluctuations which may be
due to a storm [16], these models show good performance
of solar irradiance prediction. The input data vector defines
the suitability and competence of the input information. The
input vector may contain additional factors which may
make the model complex and lead to higher errors in
forecast values, however insufficient data for input may
cause variations between the input and output data and not
representing the true values. A proper balance is needed
between the model complexity and the trueness of
forecasting information. This is needed and is necessary for
model formation.
Solar irradiance may be outlined as the total
quantity of electromagnetic energy which falls on a surface
per unit time per unit area. The solar concentration on
earth’s surface follows the inverse square law. Only 38% of
the solar irradiation approximately passes the earth’
atmosphere to reach the earth and form the input for solar
energy harvesting. This can exceed 38% on sunny days can
reach up to 50% on cloudy days and on overcast days it can
reach below 38%. This data is collected using
meteorological instruments.
Original data model derived from meteorological
information is treated as a data input vector fed to the ANN.
There may be lapses in the available information which may
affect the generalization capability of the ANN. In this
paper, the generalization capability is progressed in various
aspects which include the input features of the vector,
constructed using the meteorological information and to
avail more existing data features and neural optimization.
II. ARTIFICIAL NEURAL NETWORK
The artificial neural network can be seen as a type
of node. The computational model discussed is inspired by
the human neuron structure and is called the artificial
neuron. These neurons receive signals through synapses
which are surrounded by dendrites or neuron membrane.
The inward signals which are strong enough and may
exceed the threshold, then get activated and now can emit a
signal through the axon. This received signal may be
transferred to another axon or synapse and this acts as an
activation impulse for other neurons [17]– [19].
A simple neuron is shown in Figure 1.
Fig 1: A biological neuron
The central unit of the artificial neural network is
formed by the neurons which utilize a transfer function to
generate the output. Then every input in the ANN is
multiplied with the weight and which acts as a connection
between the input and output between several neurons.
Then all the weight units are combined and later, the bias
unit is added to the summed units of weighted inputs. When
the neuron applies the transfer function to the neuron, the
output is obtained. An Artificial Neural network structure is
shown in Figure 2.
.
Fig 2: Artificial neural network
Artificial neural networks map with the biological
neural systems. These ANN models are utilized for several
purposes like classification, pattern recognition, mapping of
nonlinear networks, simulation and prediction. A multilayer
perceptron (MLP) network is utilized for several networks.
A neural network is like a paralleled processor which can
store and operate on experimental knowledge and can be
used for different purposes.
The neural network functions similar to the human
brain in several ways which include
1. The learning process gives birth to the network which
acquires the knowledge.
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2. The weights or inter-neuron connection strengths are
used as a carrier or storage for data.
Artificial neural networks have the capability to
manage complex huge systems which have several
interrelated values. It attenuates the unwanted data and
focuses well on the inputs and the parameters. The
backpropagation algorithm is the commonly used algorithm
in which the output is fed back to the input for better
achievement of training goals. It works on the error
stabilizing rule. It consists of both the forward pass and
backward pass algorithm. The input vector matrix is applied
at the forward pass rule and it conceives its result across the
neuron hidden layers. In the forward pass network, synaptic
weights are immobile and in backward pass network, the
synaptic weights are arranged according to the
backpropagation mechanism. With the backward production
of the error signal between the desired and actual values of
output, the network is trained. The ANN network comprises
of the several input layers, one hidden layer and the
activation function here chosen as tan-sigmoid. A linear
activation function ‘PURELIN’ was used for the output
layer. Lavender Marquardt algorithm is used to train the
neural model owing to its high efficiency. The Nonlinear
autoregressive (NAR) method was utilized in which the
outputs are fed back to the input time series.
III. RESULTS
The proposed neural model consists of 7 hidden
layers and one delay unit as shown in Fig 3. The data was
split into 70 % training and 30% validation and test units
respectively. The error histogram for the trained model is
discussed in Fig 4. It is centered along the mean which
depicts good performance. The best validation performance
before training stops was found to be 0.037359 as shown in
Fig 5.
From the given data the actual solar irradiation
(Watt/m2) was plotted wrt time axis for a period of 5 days
as seen in Fig 6. The forecasted values using ANN wrt the
actual values are shown in Fig 7 which shows close
approximation between the input and output [11].
Fig 3: Proposed Neural model
Fig 4: Error histogram for neural model
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Fig 5: Performance of the neural model
Fig 6: Irridation vs time
Fig 7: Plot of actual and predicted solar irradiation over
a period of 5 days
IV. CONCLUSION
The prediction of average global radiation for a
period of five days was undertaken based on the data
collected from the sources mentioned. The predicted data
gave close approximation to the actual measurement data and
the mean square error for the trained model was found to be
0.0357. Further studies may include the effect of shading on
the efficiency of the neural model.
REFERENCES
[1] S. Janjai. (2010). A method for estimating direct normal
solar irradiation from satellite data for a tropical environment.
Solar Energy, 84(9), 1685-1695.
[2] P. McCullagh. (2002). What is a statistical model? The
Annals of Statistics, 30(5), 1225–1310.
[3] Abu Tariq, Mohammed Asim, & Mohd Tariq. Simulink
based modeling, simulation and Performance Evaluation of
an MPPT for maximum power generation on resistive load.
2nd International Conference on Environmental Science and
Technology. IACSIT Press, Singapore,6, 397-401.
[4] C.-H. Yeang, T. Ideker, & T. Jaakkola. (2004). Physical
network models. Journal of Computational Biology, 11(2-3),
243– 262.
[5] R. Kimura (2002). Numerical weather prediction. Journal
of Wind Engineering & Industrial Aerodynamics, 90(12),
1403–1414.
[6] P. Bauer, A. Thorpe, & G. Brunet. (2015). The quiet
revolution of numerical weather prediction. Nature,
525(7567), 47–55.
[7] F. G. Shuman. (1978). Numerical Weather Prediction.
Bulletin of the American Meteorological Society, 59(1), 5–17.
[8] B. J. Mason. (1986). Numerical weather prediction.
Contemporary Physics, 27(5), 463–472.
www.ijemr.net ISSN (ONLINE): 2250-0758, ISSN (PRINT): 2394-6962
245 Copyright © 2018. IJEMR. All Rights Reserved.
[9] C. N. Babu & B. E. Reddy. (2014). A moving-average
filter based hybrid ARIMA–ANN model for forecasting time
series data. Applied Soft Computing, 23, 27–38.
[10] M. Khashei & M. Bijari. (2010). An artificial neural
network (p, d, q) model for time series forecasting. Expert
Systems Applications, 37(1), 479–489.
[11] C. Chatfield. (2005). Time-series forecasting.
Significance, 2(3), 131–133.
[12] Mohammed Asim, Mohd Tariq, MA Mallick, & Imtiaz
Ashraf. (2016). An improved constant voltage based MPPT
technique for PMDC motor. International Journal of Power
Electronics and Drive Systems, 7(4), 1330-1336.
[13] Z. Wang, F. Wang, & Shi Su. (2011). Solar irradiance
short-term prediction model based on BP neural network.
Energy Procedia,12, 488–494. Available at:
https://core.ac.uk/download/pdf/82594153.pdf
[14] J. Zeng & W. Qiao. (2013). Short-term solar power
prediction using a support vector machine. Renewable
Energy, 52, 118–127.
[15] Asim, M., Parveen, H., Mallick, M. A., & Siddiqui, A.
(2015). Performance evaluation of PFC boost converters.
International Journal of Innovative Research In Electrical,
Electronics, Instrumentation and Control Engineering, 3(11),
107-110.
[16] J. Wang, X. Ma, J. Wu, & Y. Dong. (2012).
Optimization models based on GM (1,1) and seasonal
fluctuation for electricity demand forecasting. International
Journal of Electrical Power & Energy Systems, 43(1), 109–
117.
[17] M. Asim, A.Tariq & A. Sarwar. (2009). Simulation and
analysis of a directly coupled solar pv based water pumping
system. Journal on Electrical Engineering, 2(3), 72-81.
[18] Sun-Chong Wang. (2003). Artificial neural network.
Interdisciplinary Computing in Java Programming, 81-100.
Available at:
https://link.springer.com/chapter/10.1007/978-1-4615-0377-
4_5
[19] N. Gupta. (2013). Artificial neural network. Network and
Complex Systems, 3(1), 24–28.

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Solar Irradiance Prediction using Neural Model

  • 1. www.ijemr.net ISSN (ONLINE): 2250-0758, ISSN (PRINT): 2394-6962 241 Copyright © 2018. IJEMR. All Rights Reserved. Volume-8, Issue-3, June 2018 International Journal of Engineering and Management Research Page Number: 241-245 DOI: doi.org/10.31033/ijemr.8.3.32 Solar Irradiance Prediction using Neural Model Raj Kumar Yadav1 and Nivedita Sethy2 1,2 Assistant Professor, Department of Electronic Instrumentation and control Engineering, Government Engineering College, Ajmer, INDIA Corresponding Author: asimamu@gmail.com ABSTRACT The accurate prediction of solar irradiation has been a leading problem for better energy scheduling approach. Hence in this paper, an Artificial neural network based solar irradiance is proposed for five days duration the data is obtained from National Renewable Energy Laboratory, USA and the simulation were performed using MATLAB 2013. It was found that the neural model was able to predict the solar irradiance with a mean square error of 0.0355. Keywords--- ANN, Prediction, Solar, Neural, Forecast I. INTRODUCTION In the field of photovoltaic generation, solar radiation forecasting is a leading requirement for better control of power production. In fast decades of solar generation scenarios, there is a rapid rise and need for detailed and pertinent modeling along with proper methods for accurate prediction and estimation of solar irradiance. Some of the regular models for computation comprise of regression models, models derived from satellite information and neural network-based models for identification of atmospheric parameters. The hourly diffuse solar radiation [1] is dependent on the sigmoid function, hence a regressive model is utilized for the irradiation estimation. It applies the index of clarity along with the forecaster as the relative optical mass on previous occasions, many solar irradiation models were used which were further categorized into physical and statistical models [2], [3]. Mathematical equations were the requirement of physical models, describing the physical situation and vibrant motion of the atmosphere. These physical models were found to be exceedingly complex and required significantly high computing power in order to come to a convergence [4]. Hence further numerical methodology was applied which could obtain estimated solutions of equations and they came to be identified as numerical weather prediction (NWP) models [5]– [8] however it is not in common usage. In NWP, the solar irradiance forecasting model varies greatly on the location of testing and different climate conditions along with the dynamic changing atmospheric conditions. The statistical models comprise satellite imaging models, models based on time series, wavelet decomposition, sky imaging and ANN models [9]. They depend on images taken from sky and satellite data which observe the structure of clouds and motion vector fields. Cloud index images are taken from two consecutive readings of sky image which yields important information about the cloud movement. The images from the sky and data from satellite yield errors which increment when the sun is at a low height, low irradiance conditions and large variation in spatial conditions. Statistical models are known to have a less complex structure, even lesser than physical models in their requirement of less information and short computational time. There are two basic requirements for these forecast model evaluations which includes the input to the model as information and the accuracy, the complexity of the forecasting mechanism [10], [11]. Features like satellite imaging are not available easily. Some meteorological parameters like relative humidity, ambient temperature, wind speed, the direction of sun and index of clarity are accessible with ease hence the convention based solar model is using only the basic parameters. The solar time scale utilizes the two parts of forecasting based on the ultra-short term (4-7 hour ahead) and short-term (24-72 hour forward) forecasting [12] [13]– [15]. The 24 hours ahead estimate can be used for the dispatch of power used in grid-connected optimization of PV plants and the link between storage devices and the PV systems. The most customary short-term forecast is 24 hours overnight. There are three types of solar forecasting models for various time
  • 2. www.ijemr.net ISSN (ONLINE): 2250-0758, ISSN (PRINT): 2394-6962 242 Copyright © 2018. IJEMR. All Rights Reserved. scales which use ANN techniques and deliver better than the conventional NWP and satellite imaging systems. Among these three techniques, the first technique predicts the solar irradiance using meteorological information. The second technique is based on the use of historical data patterns to get the future values of input for solar irradiance. The third technique is a combination of the previously discussed methods. Due to non-availability of meteorological data for forecasting purposes, the multi perceptron model can be used as an ideal replacement for the 24 hours ahead forecasting. Leaving aside the non-violent fluctuations which may be due to a storm [16], these models show good performance of solar irradiance prediction. The input data vector defines the suitability and competence of the input information. The input vector may contain additional factors which may make the model complex and lead to higher errors in forecast values, however insufficient data for input may cause variations between the input and output data and not representing the true values. A proper balance is needed between the model complexity and the trueness of forecasting information. This is needed and is necessary for model formation. Solar irradiance may be outlined as the total quantity of electromagnetic energy which falls on a surface per unit time per unit area. The solar concentration on earth’s surface follows the inverse square law. Only 38% of the solar irradiation approximately passes the earth’ atmosphere to reach the earth and form the input for solar energy harvesting. This can exceed 38% on sunny days can reach up to 50% on cloudy days and on overcast days it can reach below 38%. This data is collected using meteorological instruments. Original data model derived from meteorological information is treated as a data input vector fed to the ANN. There may be lapses in the available information which may affect the generalization capability of the ANN. In this paper, the generalization capability is progressed in various aspects which include the input features of the vector, constructed using the meteorological information and to avail more existing data features and neural optimization. II. ARTIFICIAL NEURAL NETWORK The artificial neural network can be seen as a type of node. The computational model discussed is inspired by the human neuron structure and is called the artificial neuron. These neurons receive signals through synapses which are surrounded by dendrites or neuron membrane. The inward signals which are strong enough and may exceed the threshold, then get activated and now can emit a signal through the axon. This received signal may be transferred to another axon or synapse and this acts as an activation impulse for other neurons [17]– [19]. A simple neuron is shown in Figure 1. Fig 1: A biological neuron The central unit of the artificial neural network is formed by the neurons which utilize a transfer function to generate the output. Then every input in the ANN is multiplied with the weight and which acts as a connection between the input and output between several neurons. Then all the weight units are combined and later, the bias unit is added to the summed units of weighted inputs. When the neuron applies the transfer function to the neuron, the output is obtained. An Artificial Neural network structure is shown in Figure 2. . Fig 2: Artificial neural network Artificial neural networks map with the biological neural systems. These ANN models are utilized for several purposes like classification, pattern recognition, mapping of nonlinear networks, simulation and prediction. A multilayer perceptron (MLP) network is utilized for several networks. A neural network is like a paralleled processor which can store and operate on experimental knowledge and can be used for different purposes. The neural network functions similar to the human brain in several ways which include 1. The learning process gives birth to the network which acquires the knowledge.
  • 3. www.ijemr.net ISSN (ONLINE): 2250-0758, ISSN (PRINT): 2394-6962 243 Copyright © 2018. IJEMR. All Rights Reserved. 2. The weights or inter-neuron connection strengths are used as a carrier or storage for data. Artificial neural networks have the capability to manage complex huge systems which have several interrelated values. It attenuates the unwanted data and focuses well on the inputs and the parameters. The backpropagation algorithm is the commonly used algorithm in which the output is fed back to the input for better achievement of training goals. It works on the error stabilizing rule. It consists of both the forward pass and backward pass algorithm. The input vector matrix is applied at the forward pass rule and it conceives its result across the neuron hidden layers. In the forward pass network, synaptic weights are immobile and in backward pass network, the synaptic weights are arranged according to the backpropagation mechanism. With the backward production of the error signal between the desired and actual values of output, the network is trained. The ANN network comprises of the several input layers, one hidden layer and the activation function here chosen as tan-sigmoid. A linear activation function ‘PURELIN’ was used for the output layer. Lavender Marquardt algorithm is used to train the neural model owing to its high efficiency. The Nonlinear autoregressive (NAR) method was utilized in which the outputs are fed back to the input time series. III. RESULTS The proposed neural model consists of 7 hidden layers and one delay unit as shown in Fig 3. The data was split into 70 % training and 30% validation and test units respectively. The error histogram for the trained model is discussed in Fig 4. It is centered along the mean which depicts good performance. The best validation performance before training stops was found to be 0.037359 as shown in Fig 5. From the given data the actual solar irradiation (Watt/m2) was plotted wrt time axis for a period of 5 days as seen in Fig 6. The forecasted values using ANN wrt the actual values are shown in Fig 7 which shows close approximation between the input and output [11]. Fig 3: Proposed Neural model Fig 4: Error histogram for neural model
  • 4. www.ijemr.net ISSN (ONLINE): 2250-0758, ISSN (PRINT): 2394-6962 244 Copyright © 2018. IJEMR. All Rights Reserved. Fig 5: Performance of the neural model Fig 6: Irridation vs time Fig 7: Plot of actual and predicted solar irradiation over a period of 5 days IV. CONCLUSION The prediction of average global radiation for a period of five days was undertaken based on the data collected from the sources mentioned. The predicted data gave close approximation to the actual measurement data and the mean square error for the trained model was found to be 0.0357. Further studies may include the effect of shading on the efficiency of the neural model. REFERENCES [1] S. Janjai. (2010). A method for estimating direct normal solar irradiation from satellite data for a tropical environment. Solar Energy, 84(9), 1685-1695. [2] P. McCullagh. (2002). What is a statistical model? The Annals of Statistics, 30(5), 1225–1310. [3] Abu Tariq, Mohammed Asim, & Mohd Tariq. Simulink based modeling, simulation and Performance Evaluation of an MPPT for maximum power generation on resistive load. 2nd International Conference on Environmental Science and Technology. IACSIT Press, Singapore,6, 397-401. [4] C.-H. Yeang, T. Ideker, & T. Jaakkola. (2004). Physical network models. Journal of Computational Biology, 11(2-3), 243– 262. [5] R. Kimura (2002). Numerical weather prediction. Journal of Wind Engineering & Industrial Aerodynamics, 90(12), 1403–1414. [6] P. Bauer, A. Thorpe, & G. Brunet. (2015). The quiet revolution of numerical weather prediction. Nature, 525(7567), 47–55. [7] F. G. Shuman. (1978). Numerical Weather Prediction. Bulletin of the American Meteorological Society, 59(1), 5–17. [8] B. J. Mason. (1986). Numerical weather prediction. Contemporary Physics, 27(5), 463–472.
  • 5. www.ijemr.net ISSN (ONLINE): 2250-0758, ISSN (PRINT): 2394-6962 245 Copyright © 2018. IJEMR. All Rights Reserved. [9] C. N. Babu & B. E. Reddy. (2014). A moving-average filter based hybrid ARIMA–ANN model for forecasting time series data. Applied Soft Computing, 23, 27–38. [10] M. Khashei & M. Bijari. (2010). An artificial neural network (p, d, q) model for time series forecasting. Expert Systems Applications, 37(1), 479–489. [11] C. Chatfield. (2005). Time-series forecasting. Significance, 2(3), 131–133. [12] Mohammed Asim, Mohd Tariq, MA Mallick, & Imtiaz Ashraf. (2016). An improved constant voltage based MPPT technique for PMDC motor. International Journal of Power Electronics and Drive Systems, 7(4), 1330-1336. [13] Z. Wang, F. Wang, & Shi Su. (2011). Solar irradiance short-term prediction model based on BP neural network. Energy Procedia,12, 488–494. Available at: https://core.ac.uk/download/pdf/82594153.pdf [14] J. Zeng & W. Qiao. (2013). Short-term solar power prediction using a support vector machine. Renewable Energy, 52, 118–127. [15] Asim, M., Parveen, H., Mallick, M. A., & Siddiqui, A. (2015). Performance evaluation of PFC boost converters. International Journal of Innovative Research In Electrical, Electronics, Instrumentation and Control Engineering, 3(11), 107-110. [16] J. Wang, X. Ma, J. Wu, & Y. Dong. (2012). Optimization models based on GM (1,1) and seasonal fluctuation for electricity demand forecasting. International Journal of Electrical Power & Energy Systems, 43(1), 109– 117. [17] M. Asim, A.Tariq & A. Sarwar. (2009). Simulation and analysis of a directly coupled solar pv based water pumping system. Journal on Electrical Engineering, 2(3), 72-81. [18] Sun-Chong Wang. (2003). Artificial neural network. Interdisciplinary Computing in Java Programming, 81-100. Available at: https://link.springer.com/chapter/10.1007/978-1-4615-0377- 4_5 [19] N. Gupta. (2013). Artificial neural network. Network and Complex Systems, 3(1), 24–28.