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20232026
most citedAsymptotic properties of Vecchia approximation for Gaussian processes

1 citations · 1 across the 4 of their papers we have counts for

collaborators

5 papers

stat.ME2026

Tensor Covariance Estimation via Kronecker-Structured Sparse Inverse Cholesky

Wentao Zhan, Matthias Katzfuss

High-dimensional multi-way (tensor) data pose significant challenges for covariance estimation due to the curse of dimensionality. We introduce a unified framework for scalable est…

stat.ML2026

Scalable Derivative Gaussian Processes via Exact Gradient Reduction

Hyunseok Seung, Matthias Katzfuss

Gradient observations can substantially improve Gaussian process (GP) surrogates, particularly in high-dimensional settings where function evaluations are expensive. However, exact…

stat.CO2024

Scalable Sampling of Truncated Multivariate Normals Using Sequential Nearest-Neighbor Approximation

Jian Cao, Matthias Katzfuss

We propose a linear-complexity method for sampling from truncated multivariate normal (TMVN) distributions with high fidelity by applying nearest-neighbor approximations to a produ…

math.ST20241 cited

Asymptotic properties of Vecchia approximation for Gaussian processes

Myeongjong Kang, Florian Schäfer, Joseph Guinness +1

Vecchia approximation has been widely used to accurately scale Gaussian-process (GP) inference to large datasets, by expressing the joint density as a product of conditional densit…

stat.CO2023

Linear-Cost Vecchia Approximation of Multivariate Normal Probabilities

Jian Cao, Matthias Katzfuss

Multivariate normal (MVN) probabilities arise in myriad applications, but they are analytically intractable and need to be evaluated via Monte-Carlo-based numerical integration. Fo…