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Multiresolution Kernel Approximation for Gaussian Process Regression

NeurIPS 2017 · Learning theory and algorithms › Kernels and regression theory · approach: RKHS kernel methods · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
use MKA instead of the full GPGaussian process regression · housingSMSE: 0.36 -> 0.52Hurt
use MKA instead of the full GPGaussian process regression · ruptureSMSE: 0.17 -> 0.32Hurt
use MKA instead of the full GPGaussian process regression · wineSMSE: 0.59 -> 0.70Hurt
use MKA instead of the full GPGaussian process regression · pageblocksSMSE: 0.44 -> 0.63Hurt
use MKA instead of the full GPGaussian process regression · compActSMSE: 0.58 -> 0.60Hurt
use MKA instead of the full GPGaussian process regression · pendigitSMSE: 0.15 -> 0.30Hurt
use MKA instead of the full GPGaussian process regression · housingMNLP: -0.32 -> -0.32No clear effect
use MKA instead of the full GPGaussian process regression · ruptureMNLP: -0.89 -> -0.54Hurt
use MKA instead of the full GPGaussian process regression · wineMNLP: -0.33 -> -0.23Hurt
use MKA instead of the full GPGaussian process regression · pageblocksMNLP: -1.10 -> -0.85Hurt
use MKA instead of the full GPGaussian process regression · compActMNLP: -0.66 -> -0.32Hurt
use MKA instead of the full GPGaussian process regression · pendigitMNLP: -0.73 -> -0.42Hurt

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