Zobrazeno 1 - 10
of 13
pro vyhledávání: '"Nao Ohyauchi"'
Autor:
Masafumi Akahira1, Nao Ohyauchi1
Publikováno v:
Journal of the Japan Statistical Society. 2016, Vol. 46 Issue 1, p27-50. 24p.
Publikováno v:
Communications in Statistics - Theory and Methods. 45:5637-5659
For a one-sided truncated exponential family of distributions with a natural parameter. and a truncation parameter. as a nuisance parameter, it is shown by Akahira (2013) that the second-order asymptotic loss of a bias-adjusted maximum likelihood est
Autor:
Masafumi Akahira, Nao Ohyauchi
Publikováno v:
Communications in Statistics - Theory and Methods. 46:6085-6097
For a truncated exponential family of distributions with a truncation parameter γ and a natural parameter θ as a nuisance parameter, the stochastic expansions of bias-adjusted maximum likelihood estimators (MLEs) and of γ when θ is known and when
Autor:
Nao Ohyauchi, Masafumi Akahira
Publikováno v:
JOURNAL OF THE JAPAN STATISTICAL SOCIETY. 46:27-50
Publikováno v:
Communications in Statistics - Simulation and Computation. 42:2086-2105
Noncentral distributions appear in two sample problems and are often used in several fields, for example, in biostatistics. A higher order approximation for a percentage point of the noncentral t-distribution under normality is given by Akahira (1995
Autor:
Nao Ohyauchi
Publikováno v:
Statistics. 47:590-604
In most cases, we use a symmetric loss such as the quadratic loss in a usual estimation problem. But, in the non-regular case when the regularity conditions do not necessarily hold, it seems to be more reasonable to choose an asymmetric loss than the
Publikováno v:
Annals of the Institute of Statistical Mathematics. 64:1121-1138
In the paper of Akahira (Ann Inst Statist Math 48:349–364, 1996), it was shown that the second order asymptotic loss of information in reducing to a statistic consisting of extreme values and an asymptotically ancillary statistic vanished for a fam
Autor:
Masafumi Akahira, Nao Ohyauchi
Publikováno v:
Communications in statistics. Theory and methods. 36(11):2049-2059
In non-regular cases when the regularity conditions does not hold, the Chapman–Robbins (1951) inequality for the variance of unbiased estimators is well known, but the lower bound by the inequality is not attainable. In this article, we extend the
Autor:
Nao Ohyauchi, Masafumi Akahira
Publikováno v:
Statistics : a journal of theoretical and applied statistics. 41(2):137-144
From the Bayesian viewpoint, the information inequality applicable to the non-regular case is discussed. It is shown to construct an estimator which minimizes locally the variance of any estimator satisfying weaker conditions than the unbiasedness co
Autor:
Nao Ohyauchi
Publikováno v:
JOURNAL OF THE JAPAN STATISTICAL SOCIETY. 34:65-74