The Bivariate Complete Fourth Power Exponential Distribution
About this article
Abstract
Amira and Mazloum (1993) studied the Complete Fourth Power Exponential (CFPE) distribution and its geometric and statistical properties against the normal distribution. Maturi and Elsayigh (2009) investigated the relationship between variate values and ranks in samples from the CFPE distribution. In this paper a bivariate version of the CFPE distribution (BCFPE) is introduced and some of its properties are explored.References
[1] T. Amira & R. Mazloum, ”Complete Fourth Power Exponential Distribution Geometric and statistical study”, Econometric and Business Review, Ain Shams University, (1993).
[2] T.A. Maturi & A. Elsayigh, ”The Correlation between VariateValues and Ranks in Samples from Complete Fourth Power Exponential Distribution”, Journal of Mathematics Research, Vol. 1, No. 1, (2009), 14-18.
[3] M. A-R. Ibrahim, ”Estimation of location and scale parameters for the complete fourth power exponential distribution”, Econometric and Business Review, Ain Shams University, (1995).
[4] M. Baeshen, ”Study on the Error in Random Samples Classification between the Normal Distribution and the Complete Fourth Power Exponential”, Unpublished MSc thesis, King Abdulaziz University, Saudi Arabia, (2000).
[5] T. K. Pog´any, ”Closed Expression for Characteristic Function of CEPE Distribution”, Journal of Mathematics Research, Vol. 2, No. 2, (2010), 49-50.
View more references (1)
[6] J.A. Rice, ”Mathematical Statistics and Data Analysis”, Wadsworth Publishing Co Inc, (1994).