DocumentCode
395121
Title
Convergence theorem for kernel perceptron
Author
Ikeda, Kazushi
Author_Institution
Graduate Sch. of Informatics, Kyoto Univ., Japan
Volume
1
fYear
2002
fDate
18-22 Nov. 2002
Firstpage
163
Abstract
The convergence of the kernel perceptron algorithm is examined. We first introduce the kernel perceptron algorithm which is an application of kernel methods to perceptron learning and also an extension of the algebraic perceptron algorithm to a general kernel function and a general learning coefficient. Although the naive perceptron is shown to converge, it is not clear whether the kernel perceptron algorithm converges or not. We prove that it converges when the learning coefficient is unity and derive the condition of the learning coefficient to converge for given examples.
Keywords
convergence; learning (artificial intelligence); perceptrons; algebraic perceptron algorithm; convergence theorem; general kernel function; general learning coefficient; kernel methods; kernel perceptron algorithm; naive perceptron; perceptron learning; Acceleration; Computational complexity; Convergence; Equations; Informatics; Iterative algorithms; Kernel; Machine learning; Quadratic programming; Support vector machines;
fLanguage
English
Publisher
ieee
Conference_Titel
Neural Information Processing, 2002. ICONIP '02. Proceedings of the 9th International Conference on
Print_ISBN
981-04-7524-1
Type
conf
DOI
10.1109/ICONIP.2002.1202152
Filename
1202152
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