A Family of Estimators of Population Mean Using Multiauxiliary Information in Presence of Measurement Errors
Jack Allen, Housila P. Singh, Florentin Smarandache
Abstract
This paper proposes a family of estimators of population mean using information on several auxiliary variables and analyzes its properties in the presence of measurement errors.
Create a lesson
Related papers
On the Rank Condition for Perfect Cuboids
Valery Asiryan
A Local Proof of Langlands's First Main Lemma for Local Epsilon Factors over Nonarchimedean Local Fields
Fukuhiro Ueda
The first type of power mean bounds for the Gaussian hypergeometric function
Zhen-Hang, Yang, Jing-Feng Tian
On a new class of q-fractional integral operators involving multivariate q-Mittag-Leffler functions
Min-Jie Luo, Qing-Hui Peng, Ravinder Krishna Raina
Partition-theoretic density formulas: radial Tauberian theory and non-radial instability
Mohammad F. Marashdeh
Octonionic Kittaneh Numerical Radius Inequalities
K. Mahesh Krishna