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A New Mixed Biased Estimator for Ill‐Conditioning Challenges in Linear Regression Model With Chemometrics Applications [PDF]

open access: yesAnalytical Science Advances
In linear regression models, the ordinary least squares (OLS) method is used to estimate the unknown regression coefficients. However, the OLS estimator may provide unreliable estimates in non‐orthogonal models.
Muhammad Amin   +3 more
doaj   +2 more sources

New Stochastic Restricted Biased Regression Estimators

open access: yesMathematics
In this paper, we propose three stochastic restricted biased estimators for the linear regression model. These new estimators generalize the least squares estimator, mixed estimator, and biased estimator. We derive the necessary and sufficient conditions
Hussein Eledum, Issam Dawoud
exaly   +3 more sources

On Restricted Shrinkage Jackknife Biased Estimator for Restricted Linear Regression Model [PDF]

open access: yesمجلة جامعة الانبار للعلوم الصرفة, 2023
In restricted linear regression model, more methods proposed to address the Multicollinearity problem and the high variance. For example, shrinkage biased estimation and optimization (Lagrange function).
Ahmed Mohammed, Feras Algareri
doaj   +1 more source

A Suggested Biased Estimator for Correcting Multicollinearity in Multinomial Logistic Regression [PDF]

open access: yesThe Egyptian Statistical Journal, 2014
Multinomial logistic model suffers from multicollinearity that causes wider confidence intervals and incorrect decisions for testing hypotheses for the regression parameters.
Rasha A.Farghali
doaj   +1 more source

A new class of Poisson Ridge-type estimator

open access: yesScientific Reports, 2023
The Poisson Regression Model (PRM) is one of the benchmark models when analyzing the count data. The Maximum Likelihood Estimator (MLE) is used to estimate the model parameters in PRMs. However, the MLE may suffer from various drawbacks that arise due to
Esra Ertan, Kadri Ulaş Akay
doaj   +1 more source

A New Two-Parameter Estimator for Beta Regression Model: Method, Simulation, and Application

open access: yesFrontiers in Applied Mathematics and Statistics, 2022
The beta regression is a widely known statistical model when the response (or the dependent) variable has the form of fractions or percentages. In most of the situations in beta regression, the explanatory variables are related to each other which is ...
Mohamed R. Abonazel   +3 more
doaj   +1 more source

Kibria-Lukman Estimator for General Linear Regression Model with AR(2) Errors: A Comparative Study with Monte Carlo Simulation

open access: yesJournal of New Theory, 2022
The sensitivity of the least-squares estimation in a regression model is impacted by multicollinearity and autocorrelation problems. To deal with the multicollinearity, Ridge, Liu, and Ridge-type biased estimators have been presented in the statistical ...
Tuğba Söküt Açar
doaj   +1 more source

Liu Estimates and Influence Analysis in Regression Models with Stochastic Linear Restrictions and AR (1) Errors [PDF]

open access: yesJournal of Sciences, Islamic Republic of Iran, 2019
In the linear regression models with AR (1) error structure when collinearity exists, stochastic linear restrictions or modifications of biased estimators (including Liu estimators) can be used to reduce the estimated variance of the regression ...
Hoda Mohammadi, Abdolrahman Rasekh
doaj   +1 more source

A Simulation Study of Some Restricted Estimators in Restricted Linear Regression Model

open access: yesTikrit Journal of Pure Science, 2021
When the multicollinearity exists in linear regression model, the result of the Restricted Least Square estimator (RLS) is unstable. So that, more researchers proposed the restricted biased estimators to improve the efficiency of RLS estimator.
Bader Aboud Mohammad   +1 more
doaj   +1 more source

Biased proportional hazard regression estimator in the existence of collinearity

open access: yesHeliyon, 2023
This paper proposed a new biased proportional hazard regression (PHR) estimator which is the combination of elastic net proportional hazard regression (ENPHR) and principal components proportional hazard regression (PCPHR) estimator.
Anu Sirohi   +3 more
doaj   +1 more source

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