Researcher Image
منى داوود سلمان - Muna D.Salman
MSc - lecturer
College of Education for Pure Sciences (Ibn Al-Haitham) , Department of Mathematics
[email protected]
Summary

lecture at University of Baghdad, College of Education for Pure Sciences Ibn AL-Haitham, Department of Mathematics

Research Interests

Probability and statistics

Academic Area

B.Sc. (University of Baghdad, College of Education Ibn-Al-Haitham, Department of Mathematics, 30/6/1998

M.Sc.(University of Baghdad, College of Education Ibn-Al-Haitham, Department of Mathematics, 2012

Teaching materials
Material
College
Department
Stage
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الاحصاء الحياتي
كلية التربية للعلوم الصرفة ابن الهيثم
علوم الحياة
Stage 2
mathematics
كلية التربية للعلوم الصرفة ابن الهيثم
الكيمياء
Stage 1
Publication Date
Wed Jan 10 2018
Journal Name
International Journal Of Science And Research (ijsr)
Results for Fuzzy Casual Stringy Differential Dissimilarity

Publication Date
Thu Mar 03 2022
Journal Name
Italian Journal Of Pure And Applied Mathematics
The inverse exponential Rayleigh distribution and related concept

Publication Date
Wed Jan 01 2014
Journal Name
American Journal Of Mathematics And Statistics
Preliminary Test Single Stage Shrinkage Estimator for the Scale Parameter of Gamma Distribution

Publication Date
Tue Sep 09 2014
Journal Name
Iosr Journal Of Mathematics (iosr-jm)
An Efficient Shrinkage Estimator for the Parameters of Simple Linear Regression Model

Publication Date
Wed May 10 2017
On Double Stage Shrinkage-Bayesian Estimator for the Scale Parameter of Exponential Distribution

  This paper is concerned with Double Stage Shrinkage Bayesian (DSSB) Estimator for lowering the mean squared error of classical estimator ˆ q for the scale parameter (q) of an exponential distribution in a region (R) around available prior knowledge (q0) about the actual value (q) as initial estimate as well as to reduce the cost of experimentations.         In situation where the experimentations are time consuming or very costly, a Double Stage procedure can be used to reduce the expected sample size needed to obtain the estimator. This estimator is shown to have smaller mean squared error for certain choice of the shrinkage weight factor y( ) and for acceptance region R. Expression for

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