2013
DOI: 10.4236/jsip.2013.43b031
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An Overview of Principal Component Analysis

Abstract: The principal component analysis (PCA) is a kind of algorithms in biometrics. It is a statistics technical and used orthogonal transformation to convert a set of observations of possibly correlated variables into a set of values of linearly uncorrelated variables. PCA also is a tool to reduce multidimensional data to lower dimensions while retaining most of the information. It covers standard deviation, covariance, and eigenvectors. This background knowledge is meant to make the PCA section very straightforwar… Show more

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Cited by 360 publications
(209 citation statements)
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“…Also, it increases the efficiency of the model training given the processes are taking place in smaller dimensions. The main disadvantages of PCA are that it is hard to evaluate the covariance matrix with the desired accuracy, and even modest invariance could not be captured by the PCA unless the information is explicitly provided in the training data [25,26]. This method is popular, and it has since been incorporated in many commercial and open source software platforms.…”
Section: Principal Component Analysismentioning
confidence: 99%
“…Also, it increases the efficiency of the model training given the processes are taking place in smaller dimensions. The main disadvantages of PCA are that it is hard to evaluate the covariance matrix with the desired accuracy, and even modest invariance could not be captured by the PCA unless the information is explicitly provided in the training data [25,26]. This method is popular, and it has since been incorporated in many commercial and open source software platforms.…”
Section: Principal Component Analysismentioning
confidence: 99%
“…Briefly, it can be process using principal component analysis many experimental data transposed in matrix form: correlation matrix or covariance matrix. As noted Martin et al (1996), this technique reduce the multidimensional results to smaller dimensions (some principal components), for easier human understanding, without losing the most important information (Henderson, 2006;Karamizadeh et al, 2013). It can be exploited the contribution of each variable to the principal component linear model interpreting the factor loadings (Martin et al, 1996).…”
Section: Introductionmentioning
confidence: 99%
“…Principal components analysis, considered an "algorithm in biometrics" (Karamizadeh et al, 2013), or an "exploratory tool" (Henderson, 2006), is one of the oldest and more utilized multivariate techniques over time. There are many examples that demonstrate the accuracy of information extracted from many experimental data by principal components multivariate analysis facilities: fraud detection in automobile insurance domain (Brockett et al, 2002), digital images classification (Ehsanirad and Kumar, 2010;Ostaszewski et al, 2015), missing data values identification based on probabilistic formula of a theoretical mathematical model (Ilin and Raiko, 2010;Dray and Josse, 2015), pattern classification of drugs in pharmacology (Bober et al, 2011), cancer diagnose (Bair et al, 2006), pattern analysis of wine (Camara et al, 2006;Giaccio and Vicentini, 2008;Fu et al, 2012) or green tea (Fu et al, 2012), animal behavior depending on environmental conditions (Budaev, 2010), quality evaluation of dairy products (Chapman et al, 2000), fruits classification based on qualitative parameters (Zaragoza, 2015), plants diversity (Casas and Ninot, 2003;Henderson, 2006), foliage identification of plant species based on different characteristics (Ehsanirad and Kumar, 2010;Kadir et al, 2012), genetic variability of plants germplasm (Evgenidis et al, 2011;Mahendran et al, 2015), submergence tolerance of flooded plants in river floodplains (Mommer et al, 2006), selection of the most important criteria of Triticum aestivum genotypes to improve genetically the yield of bread wheat (Beheshtizadeh et al, 2013), etc. This multivariate technique use a linear model in orthogonal projection for extractingessential observations based on amount of the data variance (Casas and Ninot, 2003;Henderson, 2006;Giaccio and Vicentini, 2008;Ilin and Raiko, 2010;Karamizadeh et al, 2013;…”
Section: Introductionmentioning
confidence: 99%
“…However, using only SFA in the evaluation is one-sided (Shi et al, 2010). Principal component analysis (PCA) can be used to accurately determine the weight of each index, and to find a few of the principal components that can control all the variables (Karamizadeh et al, 2013). Xu Jun et al (2007 hold that PCA is a data analysis method by reducing the dimensionality when large multivariate datasets are analyzed.…”
Section: Introductionmentioning
confidence: 99%