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Research map / Probabilistic and scientific modeling / Uncertainty and Gaussian processes

Efficient Modeling of Latent Information in Supervised Learning using Gaussian Processes

NeurIPS 2017 · Probabilistic and scientific modeling › Uncertainty and Gaussian processes · approach: Structured Gaussian process models · 22 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Jointly model conditions using latent condition variables and a shared GPGP-ind · Synthetic data without missing dataperformance: 0.24\pm0.02 -> 0.20\pm0.02Helped
Use latent condition variables and a shared GP instead of LMCLMC · Synthetic data without missing dataperformance: 0.28\pm0.11 -> 0.20\pm0.02Helped
Jointly model conditions using latent condition variables and a shared GPGP-ind · Synthetic data with missing dataperformance: 0.43\pm0.06 -> 0.30\pm0.04Helped
Use latent condition variables and a shared GP instead of LMCLMC · Synthetic data with missing dataperformance: 0.47\pm0.09 -> 0.30\pm0.04Helped
Jointly model conditions using latent condition variables and a shared GPGP-WO · Servo DataRMSE: 1.03\pm0.20 -> 0.52\pm0.16Helped
Jointly model conditions using latent condition variables and a shared GPGP-ind · Servo DataRMSE: 1.30\pm0.31 -> 0.52\pm0.16Helped
Use latent condition variables instead of one-hot condition encodingGP-OH · Servo DataRMSE: 0.73\pm0.26 -> 0.52\pm0.16Helped
Use latent condition variables and a shared GP instead of LMCLMC · Servo DataRMSE: 0.69\pm0.35 -> 0.52\pm0.16Helped
Jointly model conditions using latent condition variables and a shared GPGP-ind · Sensor imputationRMSE: 0.85\pm0.09 -> 0.45\pm0.02Helped
Use latent condition variables and a shared GP instead of LMCLMC · Sensor imputationRMSE: 0.59\pm0.21 -> 0.45\pm0.02Helped

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