activity
20052026
most citedFully Bayes factors with a generalized g-prior

116 citations · 269 across the 29 of their papers we have counts for

collaborators

30 papers

math.ST2026

Improving the James-Stein estimator via finite-sum truncation of its positive-part

Yuzo Maruyama, Akimichi Takemura

For estimating the mean vector of a -variate normal distribution () under quadratic loss, the positive-part James--Stein estimator dominates the original James--Stein e…

math.ST2026

Minimax Simple Bayes Estimators of a Normal Variance

Yuzo Maruyama

This paper is a follow-up to Maruyama and Strawderman (2006, Journal of Statistical Planning and Inference), which identified a new class of generalized Bayes estimators with a par…

math.ST2025

A new perspective on dominating the James-Stein estimator

Yuzo Maruyama, Akimichi Takemura

This paper presents a novel approach to constructing estimators that dominate the classical James-Stein estimator under the quadratic loss for multivariate normal means. Building o…

math.ST2024

Minimaxity under the half-Cauchy prior

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

A sharper bound of the Hotelling-Solomons inequality

Yuzo Maruyama

The original Hotelling-Solomons inequality indicates that an upper bound of |mean - median|/(standard deviation) is 1. In this note, we find a new bound depending on the sample siz…

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…