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IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 579
A STUDY ON WIND SPEED DISTRIBUTIONS
Indhumathy.D1
, Seshaiah.C.V2
, Sukkiramathi.K3
1
Assistant Professor, Department of Mathematics, Sri Ramakrishna Engineering College, Coimbatore, Tamilnadu, India
2
Professor, Department of Mathematics, Sri Ramakrishna Engineering College, Coimbatore, Tamilnadu, India
3
Assistant Professor, Department of Mathematics, Sri Ramakrishna Engineering College, Coimbatore, Tamilnadu, India
Abstract
Owing to the growing environmental concern harnessing renewable energy sources became absolutely necessary like solar, wind etc.
Wind energy is more sensitive to variations with topography and wind patterns compared to solar energy. The wind energy
distribution is the basis for the assessment of wind energy potential needed for the design of wind farms. Accurate wind speed
modeling is critical in estimating wind energy potential for harvesting wind power effectively. The quality of wind speed assessment
depends on the capability of chosen pdf to describe the measured wind speed frequency. The objective of this study is to describe
(model) wind speed characteristics using proposed generalized skew logistic distribution . In order to decide the most suitable site for
installing a wind farm as well as to select a fitting wind turbine model it is necessary to carry out a careful wind energy resource
evaluation. In this study we propose the generalized skew logistic distribution for the description of wind speed distribution. This
distribution is flexible enough to accommodate the shape of wind speed data and include some well known distribution as special
cases, also we evaluate the performance of this distribution by using wind speed data at Mupandal (1) at kanya kumari in India.
Results show that this generalized skew logistic distribution is a better fit followed by WW pdf.
Keywords: skew t, skew logistic, likelihood method, and statistical methods…
-----------------------------------------------------------------------***-----------------------------------------------------------------------
1. INTRODUCTION
In recent years it has been investigated that the fitting of
specific distribution to wind speed is required for use in
practical application as air pollution modeling, estimation of
wind loads on building and wind power analysis. So a model
is required for wind speed distribution. Extensive literature
search indicates that various parametric distribution models
have been presented to estimate wind speed distributions,
which are used in a variety of applications such as wind farm
planning, long term strategy of wind generators, and reliability
evaluation of wind resources. These parametric distribution
models include Weibull, Rayleigh, Lognormal, inverse
Gaussian , Gamma, Erlang, Burr, Skew t , Skew logistic,
Mixture distributions etc,. In this paper wind speed analysis is
done using the generalized skew logistic distributions and the
performance of the same are compared with several
distributions. The study reveals that generalized skew logistic
distribution gave a good fit followed by the WW pdf. These
results are supported by the statistical tests and graph.
Celik [1] made statistical analysis and summarized that
Weibull model was better than Rayleigh model. Akdag.S.A
[5] discussed about the two component Weibull distribution
and stated that WW gave a goodfit. Tian Pau,C [16] used
Rayleigh, Weibull and gamma distribution and its generalized
form. Gupta and Kundu [3] discussed about the generalized
logistic distribution. Several distributions were discussed in
literature to find the best fit.
In this discussion we have proposed generalized skew logistic
distribution. We have analysed several distributions for the
recorded wind data at Mupandal (1) at Kanya kumari in India
for5 years and compared the fits of those with our proposed
generalized skew logistic distribution. We have fitted all these
generalized skew logistic distribution to the measured wind
speed data by the method of likelihood method
2. WIND SPEED DISTRIBUTIONS
In literature, the pdf is defined as a mathematical function
describing the relative likely hood for this random variable to
occur at a given point in the observation space. This section of
the paper, presents the different pdf to the wind speed model.
2.1 Skew Logistic Distribution
The pdf of the usual skew logistic distribution is given by
(1)
Where λ is the skewness parameter is the standard
normal parameter and is the standard logistic cdf.
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 580
2.2 Generalised Logistic Distribution
The pdf of the generalized logistic distribution is given by
, --(2)
The distribution has cdf
where (3)
And
2.3 Generalised Skew Logistic Distribution
The pdf of the generalized logistic distribution is given by
, λ (4)
And
The pdf of the generalized logistic distribution with the
location parameter and scale parameter is given
by
λ (5)
2.4 Skewed Generalised Error Distribution
The skewed generalized Error distribution (SGED) suggested
by [11] and its pdf and cdf are defined by equations (6) and (7)
respectively.
(6)
(7)
Where Γ denotes the gamma function and is the location
is the scale, are shape parameters. Also the SGED
generates some distributions such as normal, skewed normal
and Laplace in special cases.
2.5 Skewed t Distribution
The Skewed t distribution (STD) was suggested by [2] and the
pdf and cdf are respectively given as follows
(8)
And
(9)
Where location and scale parameters respectively
are are shape parameters in m/s
2.6 Weibull - Weibull Distribution
The PDF which depends on five parameters
(v; is given by
(10)
3 WIND SPEED DATAS
The measured wind speed datas for the month of August 2010
are given in the Table- 1and graphical representation in Fig-1
Table 1 wind speed datas
Day Wind
speed(k/h)
Day Wind
speed(k/h)
Day Wind
speed(k/h)
1 11 12 8 23 14
2 10 13 14 24 16
3 13 14 13 25 13
4 6 15 8 26 11
5 11 16 11 27 10
6 13 17 11 28 5
7 8 18 14 29 10
8 6 19 13 30 14
9 8 20 13 31 11
10 14 21 8
11 16 22 18
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 581
Fig 1: Representation of monthly wind speed (Aug 2010)
3.1 Estimation of Parameters
The estimation of parameters of all the pdfs were carried out
using likelihood method and there listed in the following table.
Table 2 Computed parameter values of different pdfs
4. GOODNESS-OF-FIT CRITERIA
To compare a theoretical pdf with the measured wind data
three kinds of statistical tests are considered
4.1 R2
Error
is widely used for goodness of fit. A larger value of
indicates a better fit. is defined by
(11)
4.2 The Max Error
The max error estimates the error calculated by distribution
function and observed wind speed data respectively. The
smaller the errors, the better the fit is . This is defined by
(12)
4.3 Chi- Square Error
Chi-Square error is used to asses whether the observed
probability differs from the predicted probability. Chi-Square
error is defined by
(13)
Table- 3; Statistical Errors for different distributions
Fig: 2 – Graphical representation
5. CONCLUSIONS
Wind speed data at kanya kumari were used in evaluating
different PDf s to access their suitability .Wind speed data for
station 1(Mupandal) recorded at a height of 25m at Latitude N
at 8 ̊ 15 ”30’, Longitude E at 77 ̊ 33”20’ are used for wind
speed analysis . Wind data for a period of 5 years is used
The parameters were estimated using the likelihood method
carried out in MATLAB software. Computed parameters were
used to find the different PDF’s . The generalized skew
logistic distribution showed a goodfit followed by the WW pdf
and the result is evident from the statistical errors in Table 2.
On the whole GSLD followed by WW pdf fits and this result
is supported by the fig 1 also
PDF Parameters Values PDF Parameters Values
SL 2.328 GL 3.048
0.550 0.930
λ 3.713 λ 5.041
ST 1.924 SGE 1.3423
.9440 0.9245
λ 4.3972 1.5024
26501.23 0.7523
WW w 0.5197 GSL 2.271
3.1775 195.80
10.0174 λ 4.418
1.8689 76605.63
4.1004
PDF K-S Error χ 2
WW 0.074 0.9993 0.2681
SLD 0.084 0.9827 0.8345
STD 0.077 0.9852 0.2684
GLD 0.097 0.9642 1.1055
GSLD 0.073 0.9994 0.2680
SGED 0.084 0.9846 0.8216
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 582
REFERENCES
[1]. Celik ,A .N ., “ A statistical analysis of wind power
density based on the Weibull and Rayleigh models at the
southern region of Turkey “, Renew Energy ,Vol 29 , pp. 593-
604 ,2003.
[2]. Arellano Valle,R.B and Azzalini, A “The centered
parameterization and related quantities of the skew t
distribution” , Journal of Multivariate Analysis,113,73-
90,2013.
[3]. Gupta, R.D and Kundu , D., “Generalized logistic
distribution” , Journal of Applied Statistical Sciences,18,51-
66, 2010.
[4]. Nadarajah, S.,” The skew logistic distribution” , A St A
Advances in Statistical Analysis,93,187-203, 2009.
[5]. Akdag S. A, Bagiorgas , H.S, “ Use of two component
Weibull mixtures in the analysis of wind speed in the Eastern
Mediterranean “ , Appl Energy , 87,2566-73, 2010.
[6]. Chang ,T .P.,” Estimation of wind Energy potential using
different probability density functions “ ,Appl Energy , Vol
88, pp. 1848-56 , 2011
[7]. Surucu ,B . A ., “Power comparison and stimulation study
of goodness-of-fit tests “ , Comput math Appl , Vol 56 , pp
.1617-25, 2008
[8]. Chang ,T .P.,” Performance comparison of six numerical
methods in estimating Weibull parameters for wind Energy
Application “, Appl Energy , Vol 88, pp. 272-82 ,2011.
[9]. Akpinar, S., Akpinar, .E.K . “ Wind energy analysis based
on maximum entropy principle(MEP)- type distribution
function” . Energy Convers Manage , 48 1140-09, 2007.
[10]. MC Donald .B,. “ Model selection : some generalized
distribution “ Commun Stat Theory Methods, 16 (4), 1049-
74, 1987.
[11]. Theodossiou . P,. “Skewed generalized Error distribution
of financial assests and option pricing ,2002.
[12]. Gombay,E., Harrath., L. ,” an application of the
likekyhood method to change point detection” , Envirometrics,
8, 459-467, 1997.
[13]. Dorvlo A.S., “ Estimating wind speed distribution”.
Energy convers manag , 43(17) ,2311-18, 2002.
[14]. Sfetsons. A,. “A novel approach for the forecasting of
mean hourly wind speed time series” . Renew Energy ,27(2) ,
163-74, 2002.
[15]. Tian Pau,C,. “ Estimation of wind energy potential using
different probability density functions” . Applied energy
,88(5) , 1848-1856, 2011.
[16]. Garcia. A, Torres .J.L, Prieto , E., De Franciso A,. “
Fitting wind speed distributions: a case study”, Solar Energy
,62,139-144, 1998.

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A study on wind speed distributions

  • 1. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 579 A STUDY ON WIND SPEED DISTRIBUTIONS Indhumathy.D1 , Seshaiah.C.V2 , Sukkiramathi.K3 1 Assistant Professor, Department of Mathematics, Sri Ramakrishna Engineering College, Coimbatore, Tamilnadu, India 2 Professor, Department of Mathematics, Sri Ramakrishna Engineering College, Coimbatore, Tamilnadu, India 3 Assistant Professor, Department of Mathematics, Sri Ramakrishna Engineering College, Coimbatore, Tamilnadu, India Abstract Owing to the growing environmental concern harnessing renewable energy sources became absolutely necessary like solar, wind etc. Wind energy is more sensitive to variations with topography and wind patterns compared to solar energy. The wind energy distribution is the basis for the assessment of wind energy potential needed for the design of wind farms. Accurate wind speed modeling is critical in estimating wind energy potential for harvesting wind power effectively. The quality of wind speed assessment depends on the capability of chosen pdf to describe the measured wind speed frequency. The objective of this study is to describe (model) wind speed characteristics using proposed generalized skew logistic distribution . In order to decide the most suitable site for installing a wind farm as well as to select a fitting wind turbine model it is necessary to carry out a careful wind energy resource evaluation. In this study we propose the generalized skew logistic distribution for the description of wind speed distribution. This distribution is flexible enough to accommodate the shape of wind speed data and include some well known distribution as special cases, also we evaluate the performance of this distribution by using wind speed data at Mupandal (1) at kanya kumari in India. Results show that this generalized skew logistic distribution is a better fit followed by WW pdf. Keywords: skew t, skew logistic, likelihood method, and statistical methods… -----------------------------------------------------------------------***----------------------------------------------------------------------- 1. INTRODUCTION In recent years it has been investigated that the fitting of specific distribution to wind speed is required for use in practical application as air pollution modeling, estimation of wind loads on building and wind power analysis. So a model is required for wind speed distribution. Extensive literature search indicates that various parametric distribution models have been presented to estimate wind speed distributions, which are used in a variety of applications such as wind farm planning, long term strategy of wind generators, and reliability evaluation of wind resources. These parametric distribution models include Weibull, Rayleigh, Lognormal, inverse Gaussian , Gamma, Erlang, Burr, Skew t , Skew logistic, Mixture distributions etc,. In this paper wind speed analysis is done using the generalized skew logistic distributions and the performance of the same are compared with several distributions. The study reveals that generalized skew logistic distribution gave a good fit followed by the WW pdf. These results are supported by the statistical tests and graph. Celik [1] made statistical analysis and summarized that Weibull model was better than Rayleigh model. Akdag.S.A [5] discussed about the two component Weibull distribution and stated that WW gave a goodfit. Tian Pau,C [16] used Rayleigh, Weibull and gamma distribution and its generalized form. Gupta and Kundu [3] discussed about the generalized logistic distribution. Several distributions were discussed in literature to find the best fit. In this discussion we have proposed generalized skew logistic distribution. We have analysed several distributions for the recorded wind data at Mupandal (1) at Kanya kumari in India for5 years and compared the fits of those with our proposed generalized skew logistic distribution. We have fitted all these generalized skew logistic distribution to the measured wind speed data by the method of likelihood method 2. WIND SPEED DISTRIBUTIONS In literature, the pdf is defined as a mathematical function describing the relative likely hood for this random variable to occur at a given point in the observation space. This section of the paper, presents the different pdf to the wind speed model. 2.1 Skew Logistic Distribution The pdf of the usual skew logistic distribution is given by (1) Where λ is the skewness parameter is the standard normal parameter and is the standard logistic cdf.
  • 2. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 580 2.2 Generalised Logistic Distribution The pdf of the generalized logistic distribution is given by , --(2) The distribution has cdf where (3) And 2.3 Generalised Skew Logistic Distribution The pdf of the generalized logistic distribution is given by , λ (4) And The pdf of the generalized logistic distribution with the location parameter and scale parameter is given by λ (5) 2.4 Skewed Generalised Error Distribution The skewed generalized Error distribution (SGED) suggested by [11] and its pdf and cdf are defined by equations (6) and (7) respectively. (6) (7) Where Γ denotes the gamma function and is the location is the scale, are shape parameters. Also the SGED generates some distributions such as normal, skewed normal and Laplace in special cases. 2.5 Skewed t Distribution The Skewed t distribution (STD) was suggested by [2] and the pdf and cdf are respectively given as follows (8) And (9) Where location and scale parameters respectively are are shape parameters in m/s 2.6 Weibull - Weibull Distribution The PDF which depends on five parameters (v; is given by (10) 3 WIND SPEED DATAS The measured wind speed datas for the month of August 2010 are given in the Table- 1and graphical representation in Fig-1 Table 1 wind speed datas Day Wind speed(k/h) Day Wind speed(k/h) Day Wind speed(k/h) 1 11 12 8 23 14 2 10 13 14 24 16 3 13 14 13 25 13 4 6 15 8 26 11 5 11 16 11 27 10 6 13 17 11 28 5 7 8 18 14 29 10 8 6 19 13 30 14 9 8 20 13 31 11 10 14 21 8 11 16 22 18
  • 3. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 581 Fig 1: Representation of monthly wind speed (Aug 2010) 3.1 Estimation of Parameters The estimation of parameters of all the pdfs were carried out using likelihood method and there listed in the following table. Table 2 Computed parameter values of different pdfs 4. GOODNESS-OF-FIT CRITERIA To compare a theoretical pdf with the measured wind data three kinds of statistical tests are considered 4.1 R2 Error is widely used for goodness of fit. A larger value of indicates a better fit. is defined by (11) 4.2 The Max Error The max error estimates the error calculated by distribution function and observed wind speed data respectively. The smaller the errors, the better the fit is . This is defined by (12) 4.3 Chi- Square Error Chi-Square error is used to asses whether the observed probability differs from the predicted probability. Chi-Square error is defined by (13) Table- 3; Statistical Errors for different distributions Fig: 2 – Graphical representation 5. CONCLUSIONS Wind speed data at kanya kumari were used in evaluating different PDf s to access their suitability .Wind speed data for station 1(Mupandal) recorded at a height of 25m at Latitude N at 8 ̊ 15 ”30’, Longitude E at 77 ̊ 33”20’ are used for wind speed analysis . Wind data for a period of 5 years is used The parameters were estimated using the likelihood method carried out in MATLAB software. Computed parameters were used to find the different PDF’s . The generalized skew logistic distribution showed a goodfit followed by the WW pdf and the result is evident from the statistical errors in Table 2. On the whole GSLD followed by WW pdf fits and this result is supported by the fig 1 also PDF Parameters Values PDF Parameters Values SL 2.328 GL 3.048 0.550 0.930 λ 3.713 λ 5.041 ST 1.924 SGE 1.3423 .9440 0.9245 λ 4.3972 1.5024 26501.23 0.7523 WW w 0.5197 GSL 2.271 3.1775 195.80 10.0174 λ 4.418 1.8689 76605.63 4.1004 PDF K-S Error χ 2 WW 0.074 0.9993 0.2681 SLD 0.084 0.9827 0.8345 STD 0.077 0.9852 0.2684 GLD 0.097 0.9642 1.1055 GSLD 0.073 0.9994 0.2680 SGED 0.084 0.9846 0.8216
  • 4. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 582 REFERENCES [1]. Celik ,A .N ., “ A statistical analysis of wind power density based on the Weibull and Rayleigh models at the southern region of Turkey “, Renew Energy ,Vol 29 , pp. 593- 604 ,2003. [2]. Arellano Valle,R.B and Azzalini, A “The centered parameterization and related quantities of the skew t distribution” , Journal of Multivariate Analysis,113,73- 90,2013. [3]. Gupta, R.D and Kundu , D., “Generalized logistic distribution” , Journal of Applied Statistical Sciences,18,51- 66, 2010. [4]. Nadarajah, S.,” The skew logistic distribution” , A St A Advances in Statistical Analysis,93,187-203, 2009. [5]. Akdag S. A, Bagiorgas , H.S, “ Use of two component Weibull mixtures in the analysis of wind speed in the Eastern Mediterranean “ , Appl Energy , 87,2566-73, 2010. [6]. Chang ,T .P.,” Estimation of wind Energy potential using different probability density functions “ ,Appl Energy , Vol 88, pp. 1848-56 , 2011 [7]. Surucu ,B . A ., “Power comparison and stimulation study of goodness-of-fit tests “ , Comput math Appl , Vol 56 , pp .1617-25, 2008 [8]. Chang ,T .P.,” Performance comparison of six numerical methods in estimating Weibull parameters for wind Energy Application “, Appl Energy , Vol 88, pp. 272-82 ,2011. [9]. Akpinar, S., Akpinar, .E.K . “ Wind energy analysis based on maximum entropy principle(MEP)- type distribution function” . Energy Convers Manage , 48 1140-09, 2007. [10]. MC Donald .B,. “ Model selection : some generalized distribution “ Commun Stat Theory Methods, 16 (4), 1049- 74, 1987. [11]. Theodossiou . P,. “Skewed generalized Error distribution of financial assests and option pricing ,2002. [12]. Gombay,E., Harrath., L. ,” an application of the likekyhood method to change point detection” , Envirometrics, 8, 459-467, 1997. [13]. Dorvlo A.S., “ Estimating wind speed distribution”. Energy convers manag , 43(17) ,2311-18, 2002. [14]. Sfetsons. A,. “A novel approach for the forecasting of mean hourly wind speed time series” . Renew Energy ,27(2) , 163-74, 2002. [15]. Tian Pau,C,. “ Estimation of wind energy potential using different probability density functions” . Applied energy ,88(5) , 1848-1856, 2011. [16]. Garcia. A, Torres .J.L, Prieto , E., De Franciso A,. “ Fitting wind speed distributions: a case study”, Solar Energy ,62,139-144, 1998.