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20142024
most citedSingular Value Shrinkage Priors for Bayesian Prediction

20 citations · 68 across the 28 of their papers we have counts for

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Showing 2023Show all

5 papers · 1 filter

math.ST2023

Double shrinkage priors for a normal mean matrix

Takeru Matsuda, Fumiyasu Komaki, William E. Strawderman

We consider estimation of a normal mean matrix under the Frobenius loss. Motivated by the Efron--Morris estimator, a generalization of Stein's prior has been recently developed, wh…

math.ST2023★ 1 cited

Minimaxity under half-Cauchy type priors

Yuzo Maruyama, Takeru Matsuda

This is a follow-up paper of Polson and Scott (2012, Bayesian Analysis), which claimed that the half-Cauchy prior is a sensible default prior for a scale parameter in hierarchical…

math.ST2023★ 1 cited

Information Geometry of Wasserstein Statistics on Shapes and Affine Deformations

Shun-ichi Amari, Takeru Matsuda

Information geometry and Wasserstein geometry are two main structures introduced in a manifold of probability distributions, and they capture its different characteristics. We stud…

stat.ME2023

Modelling the discretization error of initial value problems using the Wishart distribution

Naoki Marumo, Takeru Matsuda, Yuto Miyatake

This paper presents a new discretization error quantification method for the numerical integration of ordinary differential equations. The error is modelled by using the Wishart di…

math.ST2023

Matrix quadratic risk of orthogonally invariant estimators for a normal mean matrix

Takeru Matsuda

In estimation of a normal mean matrix under the matrix quadratic loss, we develop a general formula for the matrix quadratic risk of orthogonally invariant estimators. The derivati…