2011
DOI: 10.5120/3408-4754
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Identifying Efficient Kernel Function in Multiclass Support Vector Machines

Abstract: Support vector machine (SVM) is a kernel based novel pattern classification method that is significant in many areas like data mining and machine learning. A unique strength is the use of kernel function to map the data into a higher dimensional feature space. In training SVM, kernels and its parameters have very vital role for classification accuracy. Therefore, a suitable kernel design and its parameters should be used for SVM training. In this paper, we present certain kernel functions for multiclass suppor… Show more

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Cited by 11 publications
(9 citation statements)
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“…here KðX i ; X j Þ is the kernel function [23] used to reflect X i into a higher dimension space. The sequential minimal optimization (SMO) algorithm [24] is used to solve the coefficient α i .…”
Section: Nonlinear Svm Classifiermentioning
confidence: 99%
See 1 more Smart Citation
“…here KðX i ; X j Þ is the kernel function [23] used to reflect X i into a higher dimension space. The sequential minimal optimization (SMO) algorithm [24] is used to solve the coefficient α i .…”
Section: Nonlinear Svm Classifiermentioning
confidence: 99%
“…In this process, the radial basis function (RBF) serves as the kernel function of the SVM due to its excellent nonlinearly reflective ability and simple parameter needed setting [28].…”
Section: Training Processmentioning
confidence: 99%
“…Función Descripción Linear ( , ) = 1 + Kernel lineal. Es una función simple denotada por basada en el parámetro de penalización C (Sangeetha & Kalpana, 2011), dado que ya dicho parámetro controla el intercambio entre la frecuencia de error c y la complejidad de la regla de decisión (Cortes & Vapnik, 1995 (Sangeetha & Kalpana, 2011).…”
Section: Kernelunclassified
“…To improve the computing ability of the M-RVM, the MMRVM incorporating a mixed kernel function is constructed. At present, there are various categories of kernel functions, and the most common kernel functions can be divided into two types (Song et al, 2008;Sangeetha and Kalpana, 2011;Ding et al, 2012): local kernel functions with strong local interpolation ability, such as the Gauss kernel function shown in equation ( 16), and global kernel functions with great generalization ability, such as the polynomial kernel function shown in equation ( 17). To incorporate the advantages of the two Harmony search algorithm types of kernel functions simultaneously, we construct a mixed kernel function, as indicated in equation ( 18).…”
Section: Construction Of Mixed Multi-output Relevance Vector Machinementioning
confidence: 99%