Mean-shift least squares model averaging

12/03/2019
by   Kenichiro McAlinn, et al.
0

This paper proposes a new estimator for selecting weights to average over least squares estimates obtained from a set of models. Our proposed estimator builds on the Mallows model average (MMA) estimator of Hansen (2007), but, unlike MMA, simultaneously controls for location bias and regression error through a common constant. We show that our proposed estimator– the mean-shift Mallows model average (MSA) estimator– is asymptotically optimal to the original MMA estimator in terms of mean squared error. A simulation study is presented, where we show that our proposed estimator uniformly outperforms the MMA estimator.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
07/13/2018

Optimal designs for frequentist model averaging

We consider the problem of designing experiments for the estimation of a...
research
05/20/2020

Smooth Distribution Function Estimation for Lifetime Distributions using Szasz-Mirakyan Operators

In this paper, we introduce a new smooth estimator for continuous distri...
research
08/13/2019

The bias of isotonic regression

We study the bias of the isotonic regression estimator. While there is e...
research
05/20/2021

A ranked-based estimator of the mean past lifetime with its application

The mean past lifetime (MPL) is an important tool in reliability and sur...
research
09/19/2018

Bias corrected minimum distance estimator for short and long memory processes

This work proposes a new minimum distance estimator (MDE) for the parame...
research
08/30/2018

Bayesian Model Averaging for Model Implied Instrumental Variable Two Stage Least Squares Estimators

Model-Implied Instrumental Variable Two-Stage Least Squares (MIIV-2SLS) ...
research
11/13/2020

High-Dimensional Multi-Task Averaging and Application to Kernel Mean Embedding

We propose an improved estimator for the multi-task averaging problem, w...

Please sign up or login with your details

Forgot password? Click here to reset