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Singular numbers of smooth kernels
Mathematical Proceedings of the Cambridge Philosophical Society, 1988In [12] we elaborate the vague principle that the behaviour at infinity of the decreasing sequence of singular numbers sn(K) of a Hilbert–Schmidt kernel K is at least as good as that of the sequence {n−1/qω(n−1;K)}, where ωp is an Lp-modulus of continuity of K and q = p/(p − 1), where 1 ≤ p ≤ 2.
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Deconvolution with arbitrarily smooth kernels
Statistics & Probability Letters, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Entropic kernels for data smoothing
Statistics & Probability Letters, 2013Abstract Data smoothing or regression kernels based on locational entropy embody the principle that observations towards the extremes of the chosen data window should provide less information than those at the midpoint. Weight patterns can be flexible, depending on the choice of prior information density.
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Improved Kernel Learning Using Smoothing Parameter Based Linear Kernel
2003This article introduces a neural network capable of learning a temporal sequence. Directly inspired from a hippocampus model [2], this architecture allows an autonomous robot to learn how to imitate a sequence of movements with the correct timing. The results show that the network model is fast, accurate and robust.
A. B. M. Shawkat Ali, Ajith Abraham
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Smooth Densities and Heat Kernels
2019We discuss the existence of the smooth density of ‘nondegenerate’ diffusions and jump-diffusions determined by SDEs. We will use the Malliavin calculus studied in the previous chapter. In Sects. 6.1, 6.2, and 6.3, we consider diffusion processes. It will be shown that any solution of a continuous SDE defined in Chap.
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Numerical approximation of modified Kawahara equation using Kernel smoothing method
Mathematics and Computers in Simulation, 2022Aiman Zara
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AUTOMATED NONLINEAR SYSTEM MODELING WITH MULTIPLE FUZZY NEURAL NETWORKS AND KERNEL SMOOTHING
International Journal of Neural Systems, 2010Wen Yu, Xiaoou Li
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