collaborators

5 papers

stat.ME2026

Bayesian Estimation of the Eigenstructure in High-Dimensional Approximate Factor Models

Seongmin Kim, Jaeyong Lee

High-dimensional economic datasets often display strong co-movement driven by a small number of latent factors, which are typically modeled using approximate factor models. When th…

stat.ML2026

Posterior Contraction Rates for Sparse Kolmogorov-Arnold Networks in Anisotropic Besov Spaces

Jeunghun Oh, Kyeongwon Lee, Jaeyong Lee +1

We study posterior contraction rates for sparse Bayesian Kolmogorov-Arnold networks (KANs) over anisotropic Besov spaces, providing a statistical foundation of KANs from a Bayesian…

math.ST2025

Eigenstructure inference for high-dimensional covariance with generalized shrinkage inverse-Wishart prior

Seongmin Kim, Kwangmin Lee, Sewon Park +1

In multivariate statistics, estimating the covariance matrix is essential for understanding the interdependence among variables. In high-dimensional settings, where the number of c…

math.ST2025

Bayesian Analysis of Spiked Covariance Models: Correcting Eigenvalue Bias and Determining the Number of Spikes

Kwangmin Lee, Sewon Park, Seongmin Kim +1

We study Bayesian inference in the spiked covariance model, where a small number of spiked eigenvalues dominate the spectrum. Our goal is to infer the spiked eigenvalues, their cor…

math.ST2025

Conditional Dirichlet Processes and Functional Condition Models

Jaeyong Lee, Kwangmin Lee, Jaegui Lee +1

In this paper, we study the conditional Dirichlet process (cDP) when a functional of a random distribution is specified. Specifically, we apply the cDP to the functional condition…