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International Journal of Mechanical Engineering and Technology (IJM
Volume 10, Issue 1, January 201
Available online at http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType=
ISSN Print: 0976-6340 and ISSN Online: 0976
© IAEME Publication
SVR WIND PARAMETRS
OF MOHAMMEDIA
Elhoussine Ech
Mechanical
Lhoucine Bahatti, Abdelhadi Raihani
Electrical
Laboratory of Signals, Intelligence Artificial and
ENSET, Hassan II University, Mohammedia,
ABSTRACT
Wind energy is natural and renewable like solar energy; it is an inexhaustible
source. Morocco, like many other countries in the world, is embarking on a new
strategy aimed at improving its production of electricity from non
In this article, we aim to evaluate the wind potential in the region of Mohammedia by
relying on statistical data of the wind, taken for several years. To achieve this goal, we
use the famous law of Weibull. The distribution parameters are determined
methods based on Support Vector Regression (SVR) method.
Keywords: Wind, Weibul
Cite this Article: Elhoussine Ech
Abdelhadi Raihani, SVR Wind Parametrs Estimation: Case of Mohammedia
Morocco, International Journal of Mechanical Engineering and
2019, pp. 396–404.
http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType=
1. INTRODUCTION
The planet we live in is suffering
caused by toxic waste and gases from around the world continues to destroy the ozone layer
that protects us from solar rays. All of this requires that each of us, according to our position,
participate in facing this scourge by finding viable and sustainable alternatives to save what is
possible before it is too late. Aware of this danger, we strive to contribute with something,
even so simple, in this great world project.
Wind is a movement of the atmo
forms when the air of a zone of high pressure moves towards a zone of low
natural phenomenon that preserves the qualities of the planet; it is clean energy.
IJMET/index.asp 396 editor@iaeme.com
International Journal of Mechanical Engineering and Technology (IJMET)
2019, pp. 396–404, Article ID: IJMET_10_01_040
http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType=
6340 and ISSN Online: 0976-6359
Scopus Indexed
SVR WIND PARAMETRS ESTIMATION:
OF MOHAMMEDIA – MOROCCO
Elhoussine Ech-chhibat, Laidi Zahiri
Mechanical Engineering Department
Lhoucine Bahatti, Abdelhadi Raihani
Electrical Engineering Department
Laboratory of Signals, Intelligence Artificial and Systems Distributed, (SSDIA),
ENSET, Hassan II University, Mohammedia, Morocco
Wind energy is natural and renewable like solar energy; it is an inexhaustible
source. Morocco, like many other countries in the world, is embarking on a new
strategy aimed at improving its production of electricity from non-polluting sour
In this article, we aim to evaluate the wind potential in the region of Mohammedia by
data of the wind, taken for several years. To achieve this goal, we
use the famous law of Weibull. The distribution parameters are determined
methods based on Support Vector Regression (SVR) method.
ll, SVR, Estimation, Potential, Distribution.
Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and
Abdelhadi Raihani, SVR Wind Parametrs Estimation: Case of Mohammedia
ernational Journal of Mechanical Engineering and Technology
http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType=10&IType=
The planet we live in is suffering from an unprecedented environmental crisis. Pollution
caused by toxic waste and gases from around the world continues to destroy the ozone layer
that protects us from solar rays. All of this requires that each of us, according to our position,
in facing this scourge by finding viable and sustainable alternatives to save what is
possible before it is too late. Aware of this danger, we strive to contribute with something,
even so simple, in this great world project.
Wind is a movement of the atmosphere, the envelope that surrounds our planet, which
forms when the air of a zone of high pressure moves towards a zone of low
natural phenomenon that preserves the qualities of the planet; it is clean energy.
editor@iaeme.com
http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType=10&IType=1
ESTIMATION: CASE
MOROCCO
Distributed, (SSDIA),
Wind energy is natural and renewable like solar energy; it is an inexhaustible
source. Morocco, like many other countries in the world, is embarking on a new
polluting sources.
In this article, we aim to evaluate the wind potential in the region of Mohammedia by
data of the wind, taken for several years. To achieve this goal, we
use the famous law of Weibull. The distribution parameters are determined using new
chhibat, Laidi Zahiri, Lhoucine Bahatti and
Abdelhadi Raihani, SVR Wind Parametrs Estimation: Case of Mohammedia –
Technology, 10(1),
&IType=1
from an unprecedented environmental crisis. Pollution
caused by toxic waste and gases from around the world continues to destroy the ozone layer
that protects us from solar rays. All of this requires that each of us, according to our position,
in facing this scourge by finding viable and sustainable alternatives to save what is
possible before it is too late. Aware of this danger, we strive to contribute with something,
sphere, the envelope that surrounds our planet, which
forms when the air of a zone of high pressure moves towards a zone of low pressure. It is a
natural phenomenon that preserves the qualities of the planet; it is clean energy.
SVR Wind Parametrs Estimation: Case of Mohammedia – Morocco
http://www.iaeme.com/IJMET/index.asp 397 editor@iaeme.com
Humans have been using this energy for millions of years. Wind is used to move boats,
grind grain or pump water. This millennial technology is now used to produce electricity.
In recent years Morocco has seen a great movement in this direction. Several sites have
emerged in several regions. Morocco has significant wind potential, particularly in the North,
Northeast, and South:
• Essaouira, Tangier, and Tetouan with average annual speeds between 9.5 to 11 m / s at 40
meters.
• Tarfaya, Taza, and Dakhla with average annual speeds between 7.5 m / s to 9.5 m / s at 40
meters.
Our contribution concerns the city of Mohammedia, and we want to give an overview of
the wind potential to help future investors in the field. All measurements are taken using an
anemometer located at the height of 10 m. The site concerned is installed at ENSET and
located by the following geographical coordinates:
• Latitude: 33°41′09″ North;
• Longitude: 7°22′58″ West;
• The altitude relative to sea level: 29 m.
In this paper, we rely on the famous law of Weibull to evaluate the potential of the wind in
our site. It is a very flexible law and widely used in the field. The parameters of the law are
estimated in the literature, as well as approximate graphical methods, as with very varied
statistical methods [1] (least squares, the method of moments and the maximum likelihood
method).
In the present work, a new method of identification of the parameters of Weibull's law is
proposed. In the following, The Support Vector Regression method is detailed in the limit of
our needs.
2. WEIBULL DISTRIBUTION
The distribution of Weibull is a law of probability making it possible to evaluate the wind
potential of a site [2], [3]. In this paper, we are interested in the law with two coefficients c
and k allow to characterize the wind on any site. The study is done on data collected by the
laboratory for three years.
The coefficient c is the Weibull scale factor expressed in m/s. The coefficient k
corresponds to the shape of the curve; it oscillates between 1 and 3. The smallest values of
this coefficient correspond to a very narrow curve on the c value.
The probability density function and the cumulative probability function of the wind
speed are respectively expressed by:
= − 1
= 1 − − 2
The cumulative probability function (2) can be linearized as follows [4]:
1 − = −
− 1 − = −
Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani
http://www.iaeme.com/IJMET/index.asp 398 editor@iaeme.com
= − 1 −
=
=
! = −
3 #
The corresponding linear law can be written:
= ∗ + ! 4
The constants and ! are determined by the SVR method, the parameters of the Weibull
distribution are estimated by:
'
=
=
(
)
# 5
3. SUPPORT VECTOR RÉGRESSION
Support Vector Machines (SVMs) [5] focus on separating an example corpus into two classes,
following their +1 or -1 labels. The regression consists in considering labels having any real
value [6], and in trying to derive the function which the vector associates its label, from the
examples of the corpus [7]-12].
We will study the case of a linear regression, which will be generalized to other
regressions by the use of kernels instead of scalar products [13].
The regression presented assumes that a linear separator of the form (6):
= 〈 , -〉 + ! 6
〈w, x2〉 Is the scalar product
So, if the training data is well represented by the separator, a ε> 0 around the error, to
achieve this objective, it is necessary to minimize the norm of the vector w.
1
2
‖w‖4
7
Subject to:
∀i, |〈w, x2〉 + b − y2| ≤ ϵ
In practice, it is difficult to keep all the examples in a hyper-tube of width 2ϵ. We will
express a function to optimize that allows certain examples to derogate from this constraint.
The introduction of two relaxation variables (Slack variables): ξ2 and ξ2
A
used to change the
formulation of the problem in order to penalize the misclassified data. A cost parameter C> 0
establishes a compromise between the margin width, which has a regularizing role, and the
number of misclassified samples. This new way of seeing the problem is called "soft margin".
“Figure. 2“ illustrates this point.
Figure 1 Error function.
SVR Wind Parametrs Estimation: Case of Mohammedia – Morocco
http://www.iaeme.com/IJMET/index.asp 399 editor@iaeme.com
The optimization problem for regression is to play on w, b, ξ and ξ′ to minimize [10]:
1
2
‖ ‖4
+ C D E- + E-
A
F
-G
8
Subject to: I
−〈 , -〉 − ! + J- ≤ K + E-
〈 , -〉 + ! − J- ≤ K + E-
A
E- ∗ E-
A
≥ 0
N
Resolution
The optimization problem resolution is easier by passing to the dual problem, by the
construction of the function Lagrangian (10). Let α2 and α2
A
the multipliers relative to the first
two constraints of the previous optimization problem, for more details consult [14].
The vector of the separator is given by (9):
P,PQ
= D R- − R-
A
∗ -
F
-G
9
And the model is written (10):
= D R- − R-
∗
∗ 〈 -, 〉 + !
F
-G
10
The bias parameter b can be calculated using the Karush-Kuhn-Tucker (KKT) conditions
according to which the products between the dual variables and the constraints are null (11):
T
U
V
R- K + E- + 〈 , -〉 + ! − J- = 0
R-
A
K + E-
A
− 〈 , -〉 − ! + J- = 0
C − R- E- = 0
C − R-
A
E-
A
= 0 W
X
Y
11
For αi Є [0 C] ξ2 = 0,
From the first equation of (11) the bias b is evaluated by (12):
! = J- − 〈 , -〉 − K 12
Non-linear case
Among the strongest motivations for the development of SVM for regression is their simple
extension to nonlinear cases through the kernels use. Indeed, in a similar way to the
classification case, we make a transformation of space Φ to be always faced with a linear
regression. The inverse space transformation Φ , allows returning to the original space after
the resolution in the new space.
The transformation Φ and its inverse are realized thanks to a real function K(xi, xj)
called Kernel. Equation (10) solution of the optimization problem is written (13):
= D R- − R-
A
∗ -, + !
F
-G
13
Most commonly used kernel functions are [13]:
Linear kernel (14):
-, = -
[
∗ + 1 14
Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani
http://www.iaeme.com/IJMET/index.asp 400 editor@iaeme.com
Gaussian kernel (15) (radial basis function):
-, =
]Q^]
_`_
15
Polynomial kernel (16):
-, = -
[
∗ + 1 a
16
4. WIND POTENTIAL IN THE SITE
The wind speed used in the following represents the average of the maximum speeds taken
every 24h, knowing that the wind speed is recorded every 15 minutes. As an indication, the
wind speed variations in year 2013 are shown in figure 2.
Figure 2 Wind speed variation in the considered site.
Figure 3 shows in three dimensions the monthly variation of the wind. In this graph we
observe the minimum, maximum and average wind speed per month achieved in this site.
Figure 3 monthly variation of the wind speed
A script developed under Matlab allows importing the Excel data files to the Matlab
workspace. Figure 4, figure 5 and figure 6 show a good linearity of the distribution. In the
logarithmic scale, wind speed follows a linear law. The regression line SVR is well suited in
this work.
The parameters and ! of the SVR regression line are determined by the relations (9),
and (12). The Weibull probability coefficients are then determined by identification using the
relations (4), (5) and (6).
'
=
=
(
)
# 17
SVR Wind Parametrs Estimation: Case of Mohammedia – Morocco
http://www.iaeme.com/IJMET/index.asp 401 editor@iaeme.com
Figure 4 Logarithmic distribution, year 2013.
Figure 5 Logarithmic distribution, year 2014.
Figure 6 Logarithmic distribution, year 2015.
Table 1 summarizes the results obtained by year. Distribution parameters
Year
SVR parameters Weibull parameters
wind average speed (m/s)
w b c K
2013 1.3440 -1.6950 3.196 1.285 3.538
2014 1.5797 -1.8016 2.743 1.443 3,162
2015 1.5537 -1.8534 3.339 1.582 3,568
Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani
http://www.iaeme.com/IJMET/index.asp 402 editor@iaeme.com
5. SIMULATION AND DISCUSSION
The following figures show, for three years, the distribution of the wind in the site located by
the geographical data indicated above.
The probability density functions in figure 7, figure 9 and figure 11 vary very slightly over
the three years (2013, 2014, and 2015). The overall average wind at an altitude of 10m is
3,365 m/s. Mean wind speed varies with altitude, empirical relationships allow for acceptable
estimates [15].
The cumulative probability functions in figure 10 and figure 12 are similar, while the
curve in figure 8 shows a small deviation.
Figure7: Probability density function year 2013
Figure 8: Cumulative probability functions year 2013
Figure 9: Probability density function year
2014
Figure 10: Cumulative probability functions
year 2014
SVR Wind Parametrs Estimation: Case of Mohammedia – Morocco
http://www.iaeme.com/IJMET/index.asp 403 editor@iaeme.com
Figure 11: Probability density function year 2015
Figure 12: Cumulative probability functions
year 2015
6. CONCLUSION AND PERSPECTIVES
This research aims at giving future investors in wind energy a clear idea about the
Mohammedia region.
Optimization tools known for their robustness have been used to evaluate the parameters
of wind distributions for three consecutive years.
A description of the tools was presented; the expected results show a great accuracy of the
approach pursued.
A new infrastructure for transforming wind energy into electrical energy has just been
installed. Future research focuses on the maintenance provisions to be considered, depending
on the wind speed, to better optimize the life of our equipment. A maintenance method must
be applied to the site, to achieve our goals.
REFERENCES
[1] Ilhan Usta, An innovative estimation method regarding Weibull parameters for wind
energy applications, Energy, vol. 106, pp. 301-314, 2016.
[2] Kasra Mohammadi , Omid Alavi , Ali Mostafaeipour , Navid Goudarzi, Mahdi Jalilvand,
Assessing different parameters estimation methods of Weibull distribution to compute
wind power density, Energy Conversion and Management,vol. 108, pp. 322–335, 2016.
[3] Seyit Ahmet Akdag, Önder Güler, A novel energy pattern factor method for wind speed
distribution parameter estimation, Energy Conversion and Management,vol. 106, pp.
1124–1133, 2015.
[4] Jong Kuk Lee, Daesik Yook, Kun Jai Lee, Jong-Il Yun, Philip A. Beeley, Weibull
parameter calculation and estimation of directional and seasonal wind speeds for the
return period: A case study in the Barakah NPP area, Annals of Nuclear Energy,vol. 80,
pp. 62–69, 2015.
[5] B. Schölkopf, Alex J. Smola, Robert C. Williamson, and Peter L. Bartlett, New Support
Vector Algorithms, Neural Computation, vol. 12, no. 5, pp. 1207-1245, May 2000.
[6] Saad J. Almalki, Saralees Nadarajah, Modifications of the Weibull distribution: A review,
Reliability Engineering and System Safety, vol. 124, pp. 32–55, 2014.
Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani
http://www.iaeme.com/IJMET/index.asp 404 editor@iaeme.com
[7] Vesna Rankovic, Nenad Grujovic, Dejan Divac, Nikola Milivojevic, Development of
support vector regression identification model for prediction of dam structural behaviour,
Structural Safety, vol. 48, pp. 33-39, 2014.
[8] V. Vapnik, Steven E. Golowich, and Alex J. Smola, Support Vector Method for Function
Approximation, Regression Estimation, and Signal Processing, Advances in Neural
Information Processing Systems, vol. 9, pp. 281- 287, 1996.
[9] Xinjun Peng, Dong Xu, Projection support vector regression algorithms for data
regression, Knowledge-Based Systems, vol. 112, pp.54–66, 2016.
[10] V. Vapnik, The Nature of Statistical Learning Theory, Springer, Ed. New York, 1995.
[11] J.A.K. Suykens and J. Vandewalle, Least Squares Support Vector Machine
Classifiers, Neural Processing Letters, vol. 9, pp. 293–300, 1999.
[12] Kuan-Yu Chen, Forecasting systems reliability based on support vector regression with
genetic algorithms, Reliability Engineering and System Safety, vol. 92, pp. 423–432,
2007.
[13] Alex J. Smola and B. Schölkopf, A tutorial on support vector regression, Statistics and
Computing, vol. 14, pp. 199–222, 2004.
[14] Fernández, A., Vázquez, M., Improved Estimation of Weibull Parameters Considering
Unreliability Uncertainties, IEEE Transactions on Reliability, vol. 61, No. 1, March 2012.
[15] My Elhoussine Echchhibat, Lhoucine Bahatti, Abdelhadi Raihani, Abdelmounime
Elmagri, An adapted method for a small wind turbine to extract the optimal power,
WSEAS TRANSACTIONS on SYSTEMS, vol 16, pp. 261–270, 2017.

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SVR Wind Estimation Morocco

  • 1. http://www.iaeme.com/IJMET/index. International Journal of Mechanical Engineering and Technology (IJM Volume 10, Issue 1, January 201 Available online at http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType= ISSN Print: 0976-6340 and ISSN Online: 0976 © IAEME Publication SVR WIND PARAMETRS OF MOHAMMEDIA Elhoussine Ech Mechanical Lhoucine Bahatti, Abdelhadi Raihani Electrical Laboratory of Signals, Intelligence Artificial and ENSET, Hassan II University, Mohammedia, ABSTRACT Wind energy is natural and renewable like solar energy; it is an inexhaustible source. Morocco, like many other countries in the world, is embarking on a new strategy aimed at improving its production of electricity from non In this article, we aim to evaluate the wind potential in the region of Mohammedia by relying on statistical data of the wind, taken for several years. To achieve this goal, we use the famous law of Weibull. The distribution parameters are determined methods based on Support Vector Regression (SVR) method. Keywords: Wind, Weibul Cite this Article: Elhoussine Ech Abdelhadi Raihani, SVR Wind Parametrs Estimation: Case of Mohammedia Morocco, International Journal of Mechanical Engineering and 2019, pp. 396–404. http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType= 1. INTRODUCTION The planet we live in is suffering caused by toxic waste and gases from around the world continues to destroy the ozone layer that protects us from solar rays. All of this requires that each of us, according to our position, participate in facing this scourge by finding viable and sustainable alternatives to save what is possible before it is too late. Aware of this danger, we strive to contribute with something, even so simple, in this great world project. Wind is a movement of the atmo forms when the air of a zone of high pressure moves towards a zone of low natural phenomenon that preserves the qualities of the planet; it is clean energy. IJMET/index.asp 396 editor@iaeme.com International Journal of Mechanical Engineering and Technology (IJMET) 2019, pp. 396–404, Article ID: IJMET_10_01_040 http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType= 6340 and ISSN Online: 0976-6359 Scopus Indexed SVR WIND PARAMETRS ESTIMATION: OF MOHAMMEDIA – MOROCCO Elhoussine Ech-chhibat, Laidi Zahiri Mechanical Engineering Department Lhoucine Bahatti, Abdelhadi Raihani Electrical Engineering Department Laboratory of Signals, Intelligence Artificial and Systems Distributed, (SSDIA), ENSET, Hassan II University, Mohammedia, Morocco Wind energy is natural and renewable like solar energy; it is an inexhaustible source. Morocco, like many other countries in the world, is embarking on a new strategy aimed at improving its production of electricity from non-polluting sour In this article, we aim to evaluate the wind potential in the region of Mohammedia by data of the wind, taken for several years. To achieve this goal, we use the famous law of Weibull. The distribution parameters are determined methods based on Support Vector Regression (SVR) method. ll, SVR, Estimation, Potential, Distribution. Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani, SVR Wind Parametrs Estimation: Case of Mohammedia ernational Journal of Mechanical Engineering and Technology http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType=10&IType= The planet we live in is suffering from an unprecedented environmental crisis. Pollution caused by toxic waste and gases from around the world continues to destroy the ozone layer that protects us from solar rays. All of this requires that each of us, according to our position, in facing this scourge by finding viable and sustainable alternatives to save what is possible before it is too late. Aware of this danger, we strive to contribute with something, even so simple, in this great world project. Wind is a movement of the atmosphere, the envelope that surrounds our planet, which forms when the air of a zone of high pressure moves towards a zone of low natural phenomenon that preserves the qualities of the planet; it is clean energy. editor@iaeme.com http://www.iaeme.com/ijmet/issues.asp?JType=IJMET&VType=10&IType=1 ESTIMATION: CASE MOROCCO Distributed, (SSDIA), Wind energy is natural and renewable like solar energy; it is an inexhaustible source. Morocco, like many other countries in the world, is embarking on a new polluting sources. In this article, we aim to evaluate the wind potential in the region of Mohammedia by data of the wind, taken for several years. To achieve this goal, we use the famous law of Weibull. The distribution parameters are determined using new chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani, SVR Wind Parametrs Estimation: Case of Mohammedia – Technology, 10(1), &IType=1 from an unprecedented environmental crisis. Pollution caused by toxic waste and gases from around the world continues to destroy the ozone layer that protects us from solar rays. All of this requires that each of us, according to our position, in facing this scourge by finding viable and sustainable alternatives to save what is possible before it is too late. Aware of this danger, we strive to contribute with something, sphere, the envelope that surrounds our planet, which forms when the air of a zone of high pressure moves towards a zone of low pressure. It is a natural phenomenon that preserves the qualities of the planet; it is clean energy.
  • 2. SVR Wind Parametrs Estimation: Case of Mohammedia – Morocco http://www.iaeme.com/IJMET/index.asp 397 editor@iaeme.com Humans have been using this energy for millions of years. Wind is used to move boats, grind grain or pump water. This millennial technology is now used to produce electricity. In recent years Morocco has seen a great movement in this direction. Several sites have emerged in several regions. Morocco has significant wind potential, particularly in the North, Northeast, and South: • Essaouira, Tangier, and Tetouan with average annual speeds between 9.5 to 11 m / s at 40 meters. • Tarfaya, Taza, and Dakhla with average annual speeds between 7.5 m / s to 9.5 m / s at 40 meters. Our contribution concerns the city of Mohammedia, and we want to give an overview of the wind potential to help future investors in the field. All measurements are taken using an anemometer located at the height of 10 m. The site concerned is installed at ENSET and located by the following geographical coordinates: • Latitude: 33°41′09″ North; • Longitude: 7°22′58″ West; • The altitude relative to sea level: 29 m. In this paper, we rely on the famous law of Weibull to evaluate the potential of the wind in our site. It is a very flexible law and widely used in the field. The parameters of the law are estimated in the literature, as well as approximate graphical methods, as with very varied statistical methods [1] (least squares, the method of moments and the maximum likelihood method). In the present work, a new method of identification of the parameters of Weibull's law is proposed. In the following, The Support Vector Regression method is detailed in the limit of our needs. 2. WEIBULL DISTRIBUTION The distribution of Weibull is a law of probability making it possible to evaluate the wind potential of a site [2], [3]. In this paper, we are interested in the law with two coefficients c and k allow to characterize the wind on any site. The study is done on data collected by the laboratory for three years. The coefficient c is the Weibull scale factor expressed in m/s. The coefficient k corresponds to the shape of the curve; it oscillates between 1 and 3. The smallest values of this coefficient correspond to a very narrow curve on the c value. The probability density function and the cumulative probability function of the wind speed are respectively expressed by: = − 1 = 1 − − 2 The cumulative probability function (2) can be linearized as follows [4]: 1 − = − − 1 − = −
  • 3. Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani http://www.iaeme.com/IJMET/index.asp 398 editor@iaeme.com = − 1 − = = ! = − 3 # The corresponding linear law can be written: = ∗ + ! 4 The constants and ! are determined by the SVR method, the parameters of the Weibull distribution are estimated by: ' = = ( ) # 5 3. SUPPORT VECTOR RÉGRESSION Support Vector Machines (SVMs) [5] focus on separating an example corpus into two classes, following their +1 or -1 labels. The regression consists in considering labels having any real value [6], and in trying to derive the function which the vector associates its label, from the examples of the corpus [7]-12]. We will study the case of a linear regression, which will be generalized to other regressions by the use of kernels instead of scalar products [13]. The regression presented assumes that a linear separator of the form (6): = 〈 , -〉 + ! 6 〈w, x2〉 Is the scalar product So, if the training data is well represented by the separator, a ε> 0 around the error, to achieve this objective, it is necessary to minimize the norm of the vector w. 1 2 ‖w‖4 7 Subject to: ∀i, |〈w, x2〉 + b − y2| ≤ ϵ In practice, it is difficult to keep all the examples in a hyper-tube of width 2ϵ. We will express a function to optimize that allows certain examples to derogate from this constraint. The introduction of two relaxation variables (Slack variables): ξ2 and ξ2 A used to change the formulation of the problem in order to penalize the misclassified data. A cost parameter C> 0 establishes a compromise between the margin width, which has a regularizing role, and the number of misclassified samples. This new way of seeing the problem is called "soft margin". “Figure. 2“ illustrates this point. Figure 1 Error function.
  • 4. SVR Wind Parametrs Estimation: Case of Mohammedia – Morocco http://www.iaeme.com/IJMET/index.asp 399 editor@iaeme.com The optimization problem for regression is to play on w, b, ξ and ξ′ to minimize [10]: 1 2 ‖ ‖4 + C D E- + E- A F -G 8 Subject to: I −〈 , -〉 − ! + J- ≤ K + E- 〈 , -〉 + ! − J- ≤ K + E- A E- ∗ E- A ≥ 0 N Resolution The optimization problem resolution is easier by passing to the dual problem, by the construction of the function Lagrangian (10). Let α2 and α2 A the multipliers relative to the first two constraints of the previous optimization problem, for more details consult [14]. The vector of the separator is given by (9): P,PQ = D R- − R- A ∗ - F -G 9 And the model is written (10): = D R- − R- ∗ ∗ 〈 -, 〉 + ! F -G 10 The bias parameter b can be calculated using the Karush-Kuhn-Tucker (KKT) conditions according to which the products between the dual variables and the constraints are null (11): T U V R- K + E- + 〈 , -〉 + ! − J- = 0 R- A K + E- A − 〈 , -〉 − ! + J- = 0 C − R- E- = 0 C − R- A E- A = 0 W X Y 11 For αi Є [0 C] ξ2 = 0, From the first equation of (11) the bias b is evaluated by (12): ! = J- − 〈 , -〉 − K 12 Non-linear case Among the strongest motivations for the development of SVM for regression is their simple extension to nonlinear cases through the kernels use. Indeed, in a similar way to the classification case, we make a transformation of space Φ to be always faced with a linear regression. The inverse space transformation Φ , allows returning to the original space after the resolution in the new space. The transformation Φ and its inverse are realized thanks to a real function K(xi, xj) called Kernel. Equation (10) solution of the optimization problem is written (13): = D R- − R- A ∗ -, + ! F -G 13 Most commonly used kernel functions are [13]: Linear kernel (14): -, = - [ ∗ + 1 14
  • 5. Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani http://www.iaeme.com/IJMET/index.asp 400 editor@iaeme.com Gaussian kernel (15) (radial basis function): -, = ]Q^] _`_ 15 Polynomial kernel (16): -, = - [ ∗ + 1 a 16 4. WIND POTENTIAL IN THE SITE The wind speed used in the following represents the average of the maximum speeds taken every 24h, knowing that the wind speed is recorded every 15 minutes. As an indication, the wind speed variations in year 2013 are shown in figure 2. Figure 2 Wind speed variation in the considered site. Figure 3 shows in three dimensions the monthly variation of the wind. In this graph we observe the minimum, maximum and average wind speed per month achieved in this site. Figure 3 monthly variation of the wind speed A script developed under Matlab allows importing the Excel data files to the Matlab workspace. Figure 4, figure 5 and figure 6 show a good linearity of the distribution. In the logarithmic scale, wind speed follows a linear law. The regression line SVR is well suited in this work. The parameters and ! of the SVR regression line are determined by the relations (9), and (12). The Weibull probability coefficients are then determined by identification using the relations (4), (5) and (6). ' = = ( ) # 17
  • 6. SVR Wind Parametrs Estimation: Case of Mohammedia – Morocco http://www.iaeme.com/IJMET/index.asp 401 editor@iaeme.com Figure 4 Logarithmic distribution, year 2013. Figure 5 Logarithmic distribution, year 2014. Figure 6 Logarithmic distribution, year 2015. Table 1 summarizes the results obtained by year. Distribution parameters Year SVR parameters Weibull parameters wind average speed (m/s) w b c K 2013 1.3440 -1.6950 3.196 1.285 3.538 2014 1.5797 -1.8016 2.743 1.443 3,162 2015 1.5537 -1.8534 3.339 1.582 3,568
  • 7. Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani http://www.iaeme.com/IJMET/index.asp 402 editor@iaeme.com 5. SIMULATION AND DISCUSSION The following figures show, for three years, the distribution of the wind in the site located by the geographical data indicated above. The probability density functions in figure 7, figure 9 and figure 11 vary very slightly over the three years (2013, 2014, and 2015). The overall average wind at an altitude of 10m is 3,365 m/s. Mean wind speed varies with altitude, empirical relationships allow for acceptable estimates [15]. The cumulative probability functions in figure 10 and figure 12 are similar, while the curve in figure 8 shows a small deviation. Figure7: Probability density function year 2013 Figure 8: Cumulative probability functions year 2013 Figure 9: Probability density function year 2014 Figure 10: Cumulative probability functions year 2014
  • 8. SVR Wind Parametrs Estimation: Case of Mohammedia – Morocco http://www.iaeme.com/IJMET/index.asp 403 editor@iaeme.com Figure 11: Probability density function year 2015 Figure 12: Cumulative probability functions year 2015 6. CONCLUSION AND PERSPECTIVES This research aims at giving future investors in wind energy a clear idea about the Mohammedia region. Optimization tools known for their robustness have been used to evaluate the parameters of wind distributions for three consecutive years. A description of the tools was presented; the expected results show a great accuracy of the approach pursued. A new infrastructure for transforming wind energy into electrical energy has just been installed. Future research focuses on the maintenance provisions to be considered, depending on the wind speed, to better optimize the life of our equipment. A maintenance method must be applied to the site, to achieve our goals. REFERENCES [1] Ilhan Usta, An innovative estimation method regarding Weibull parameters for wind energy applications, Energy, vol. 106, pp. 301-314, 2016. [2] Kasra Mohammadi , Omid Alavi , Ali Mostafaeipour , Navid Goudarzi, Mahdi Jalilvand, Assessing different parameters estimation methods of Weibull distribution to compute wind power density, Energy Conversion and Management,vol. 108, pp. 322–335, 2016. [3] Seyit Ahmet Akdag, Önder Güler, A novel energy pattern factor method for wind speed distribution parameter estimation, Energy Conversion and Management,vol. 106, pp. 1124–1133, 2015. [4] Jong Kuk Lee, Daesik Yook, Kun Jai Lee, Jong-Il Yun, Philip A. Beeley, Weibull parameter calculation and estimation of directional and seasonal wind speeds for the return period: A case study in the Barakah NPP area, Annals of Nuclear Energy,vol. 80, pp. 62–69, 2015. [5] B. Schölkopf, Alex J. Smola, Robert C. Williamson, and Peter L. Bartlett, New Support Vector Algorithms, Neural Computation, vol. 12, no. 5, pp. 1207-1245, May 2000. [6] Saad J. Almalki, Saralees Nadarajah, Modifications of the Weibull distribution: A review, Reliability Engineering and System Safety, vol. 124, pp. 32–55, 2014.
  • 9. Elhoussine Ech-chhibat, Laidi Zahiri, Lhoucine Bahatti and Abdelhadi Raihani http://www.iaeme.com/IJMET/index.asp 404 editor@iaeme.com [7] Vesna Rankovic, Nenad Grujovic, Dejan Divac, Nikola Milivojevic, Development of support vector regression identification model for prediction of dam structural behaviour, Structural Safety, vol. 48, pp. 33-39, 2014. [8] V. Vapnik, Steven E. Golowich, and Alex J. Smola, Support Vector Method for Function Approximation, Regression Estimation, and Signal Processing, Advances in Neural Information Processing Systems, vol. 9, pp. 281- 287, 1996. [9] Xinjun Peng, Dong Xu, Projection support vector regression algorithms for data regression, Knowledge-Based Systems, vol. 112, pp.54–66, 2016. [10] V. Vapnik, The Nature of Statistical Learning Theory, Springer, Ed. New York, 1995. [11] J.A.K. Suykens and J. Vandewalle, Least Squares Support Vector Machine Classifiers, Neural Processing Letters, vol. 9, pp. 293–300, 1999. [12] Kuan-Yu Chen, Forecasting systems reliability based on support vector regression with genetic algorithms, Reliability Engineering and System Safety, vol. 92, pp. 423–432, 2007. [13] Alex J. Smola and B. Schölkopf, A tutorial on support vector regression, Statistics and Computing, vol. 14, pp. 199–222, 2004. [14] Fernández, A., Vázquez, M., Improved Estimation of Weibull Parameters Considering Unreliability Uncertainties, IEEE Transactions on Reliability, vol. 61, No. 1, March 2012. [15] My Elhoussine Echchhibat, Lhoucine Bahatti, Abdelhadi Raihani, Abdelmounime Elmagri, An adapted method for a small wind turbine to extract the optimal power, WSEAS TRANSACTIONS on SYSTEMS, vol 16, pp. 261–270, 2017.