2006•Journal of Income DistributionRequires access

Models for Income based on Bivariate Pareto Distributions

Saralees Nadarajah, Samuel Kotz

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Abstract

It is shown that the total amount of income earned during a reference period can be expressed as the products of components of bivariate Pareto distributions. The exact distribution of the total amount of income P = XY and the corresponding moment properties are derived when (X, Y ) follows three of the most commonly known bivariate Pareto distributions. The expressions turn out to involve special functions.

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It is shown that the total amount of income earned during a reference period can be expressed as the products of components of bivariate Pareto distributions. The exact distribution of the total amount of income P = XY and the corresponding moment properties are derived when (X, Y ) follows three of the most commonly known bivariate Pareto distributions. The expressions turn out to involve special functions.

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Available abstract

It is shown that the total amount of income earned during a reference period can be expressed as the products of components of bivariate Pareto distributions. The exact distribution of the total amount of income P = XY and the corresponding moment properties are derived when (X, Y ) follows three of the most commonly known bivariate Pareto distributions. The expressions turn out to involve special functions.

Key concepts: Bivariate analysis, Pareto principle, Pareto distribution, Econometrics, Lomax distribution, Economics, Moment (physics), Pareto interpolation

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