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Kernel methods have great promise for learning rich statistical representations of large modern datasets.
Functions of positive and negative type and their connection with the theory of integral equations
J. Mercer · 1909
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Positive definite functions on spheres
I. Schoenberg · 1942
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A correspondence between Bayesian estimation on stochastic processes and smoothing by splines
G. S. Kimeldorf and G. Wahba · 1970
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Density Estimation for Statistical and Data Analysis
B. W. Silverman · 1986
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Assessing relevance determination methods using delve
R. M. Neal · 1998
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Prediction with Gaussian processes: From linear regression to linear prediction and beyond
C. K. I. Williams · 1998
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Sequential Monte Carlo Methods in Practice
A. Doucet, N. de Freitas, and N. Gordon · 2001
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A generalized representer theorem
B. Schölkopf, R. Herbrich, and A. J. Smola · 2001
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Hyperkernels
C. S. Ong, A. J. Smola, and R. C. Williamson · 2003
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Gaussian Processes for Machine Learning
C. E. Rasmussen and C. K. I. Williams · 2006
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Random features for large-scale kernel machines
A. Rahimi and B. Recht · 2008
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Fastfood — computing hilbert space expansions in loglinear time
Q.V. Le, T. Sarlos, and A. J. Smola · 2013
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Gaussian process kernels for pattern discovery and extrapolation
A. G. Wilson and R. P. Adams · 2013
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How to scale up kernel methods to be as good as deep neural nets
Z. Lu, M. May, K. Liu, A.B. Garakani, Guo D., A. Bellet, L. Fan, M. Collins, B. Kingsbury, M. Picheny, and F. Sha · 2014
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Covariance Kernels for Fast Automatic Pattern Discovery and Extrapolation with Gaussian Processes
A.G. Wilson · 2014
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Fast kernel learning for multidimensional pattern extrapolation
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A.G. Wilson, E. Gilboa, A. Nehorai, and J.P. Cunningham · 2014
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