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Gaussian processes (GPs) with derivatives are useful in many applications, including Bayesian optimization, implicit surface reconstruction, and terrain reconstruction.
Cubic convolution interpolation for digital image processing
Robert Keys · 1981
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Image reconstruction by convolution with symmetrical piecewise n n th-order polynomial kernels
Erik H. W. Meijering, Karel J. Zuiderveld, and Max A. Viergever · 1999
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Occam’s razor
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Mount Saint Helens LiDAR data
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David J. C. MacKay · 2003
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A unifying view of sparse approximate Gaussian process regression
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Sparse Gaussian processes using pseudo-inputs
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Gaussian processes for machine learning
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Modeling data from computer experiments: an empirical comparison of kriging with MARS and projection pursuit regression
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An estimator for the diagonal of a matrix
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Rough terrain reconstruction for rover motion planning
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Hermite radial basis functions implicits
Ives Macedo, Joao Paulo Gois, and Luiz Velho · 2011
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Andrew G. Wilson and Hannes Nickisch · 2015
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Large-scale log-determinant computation through stochastic Chebyshev expansions
Insu Han, Dmitry Malioutov, and Jinwoo Shin · 2015
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Active subspaces: Emerging ideas for dimension reduction in parameter studies
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Preconditioning kernel matrices
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Bayesian optimization with gradients
Jian Wu, Matthias Poloczek, Andrew G Wilson, and Peter Frazier · 2017
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Scalable log determinants for Gaussian process kernel learning
Kun Dong, David Eriksson, Hannes Nickisch, David Bindel, and Andrew G. Wilson · 2017
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