activity
20122024
most citedAn alternative to Moran's I for spatial autocorrelation

6 citations · 8 across the 7 of their papers we have counts for

collaborators

7 papers

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.ST20231 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

Non-minimaxity of debiased shrinkage estimators

Yuzo Maruyama, Akimichi Takemura

We consider the estimation of the -variate normal mean of under the quadratic loss function. We investigate the decision theoretic properties of debiased shrink…

math.ST2016

A sharp boundary for SURE-based admissibility for the Normal means problem under unknown scale

Yuzo Maruyama, William E. Strawderman

We consider quasi-admissibility/inadmissibility of Stein-type shrinkage estimators of the mean of a multivariate normal distribution with covariance matrix an unknown multiple of t…

math.ST20156 cited

An alternative to Moran's I for spatial autocorrelation

Yuzo Maruyama

Moran's I statistic, a popular measure of spatial autocorrelation, is revisited. The exact range of Moran's I is given as a function of spatial weights matrix. We demonstrate that…