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Approximating and learning by Lipschitz kernel on the sphere
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作者 CAO Fei-long WANG Chang-miao 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2014年第2期151-161,共11页
This paper investigates some approximation properties and learning rates of Lipschitz kernel on the sphere. A perfect convergence rate on the shifts of Lipschitz kernel on the sphere, which is faster than O(n-1/2), ... This paper investigates some approximation properties and learning rates of Lipschitz kernel on the sphere. A perfect convergence rate on the shifts of Lipschitz kernel on the sphere, which is faster than O(n-1/2), is obtained, where n is the number of parameters needed in the approximation. By means of the approximation, a learning rate of regularized least square algorithm with the Lipschitz kernel on the sphere is also deduced. 展开更多
关键词 approximation learning rate lipschitz kernel sphere.
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