Showing posts with label coe_cient of variation. Show all posts
Showing posts with label coe_cient of variation. Show all posts

Tuesday, 1 September 2020

Estimation of the Parameter of Certain Distributions with Known Coe_cient of Variation by U-Statistics | Chapter 13 | Theory and Practice of Mathematics and Computer Science Vol. 1

 

In this work we consider the problem of estimation of the location parameter of certain distributions

with known coe_cient of variation by U-statistics. We discussed the general technique of estimating

the location parameter of a distribution with known coe_cient of variation using the theory of Ustatistics.

The method has been illustrated in obtaining the estimator of the location parameter

(mean) of normal, logistic and double exponential distributions. The e_ciency properties of our

estimator in each case when compared with certain other commonly available estimators are also

discussed.

 

Author (s) Details

N. K. Sajeevkumar

Department of Statistics, Government College Kariavattom, Thiruvananthapuram-695581, India.


View Book :-
https://bp.bookpi.org/index.php/bpi/catalog/book/237

Estimation of a Parameter of Certain Bivariate Distributions with Equal Coecients of Variation by Concomitants of Record Values | Chapter 1 | Theory and Practice of Mathematics and Computer Science Vol. 1

 

In this work, we deals with the estimation of a parameter of some bivariate distributions with equal

coe_cients of variation by concomitants of record values.We consider the problem of estimation of

the parameter _2 involved in Bivariate Normal distribution(BVND), Morgenstern type bivariate

logistic distribution(MTBLD) and Morgenstern type bivariate exponential distribution(MTBED)

with equal coe_cients of variation by concomitants of upper record values.

Author (s) Details

N. K. Sajeevkumar

Department of Statistics, Government College Kariavattom, Thiruvananthapuram-695581, India.


View Book :-
https://bp.bookpi.org/index.php/bpi/catalog/book/237