activity
20042009
most citedk-Generalized Statistics in Personal Income Distribution

92 citations · 399 across the 6 of their papers we have counts for

collaborators

7 papers

physics.soc-ph200933 cited

A k-generalized statistical mechanics approach to income analysis

F. Clementi, M. Gallegati, G. Kaniadakis

This paper proposes a statistical mechanics approach to the analysis of income distribution and inequality. A new distribution function, having its roots in the framework of k-gene…

q-fin.GN200789 cited

The k-generalized distribution: A new descriptive model for the size distribution of incomes

F. Clementi, T. Di Matteo, M. Gallegati +1

This paper proposes the k-generalized distribution as a model for describing the distribution and dispersion of income within a population. Formulas for the shape, moments and stan…

physics.soc-ph200621 cited

Reflections on Modern Macroeconomics: Can We Travel Along a Safer Road?

E. Gaffeo, M. Catalano, F. Clementi +3

In this paper we sketch some reflections on the pitfalls and inconsistencies of the research program - currently dominant among the profession - aimed at providing microfoundations…

physics.soc-ph200692 cited

k-Generalized Statistics in Personal Income Distribution

F. Clementi, M. Gallegati, G. Kaniadakis

Starting from the generalized exponential function , with , proposed in Ref. [G. Kaniadakis, Physica A \textbf{296},…

physics.soc-ph200682 cited

The Power-law Tail Exponent of Income Distributions

F. Clementi, T. Di Matteo, M. Gallegati

In this paper we tackle the problem of estimating the power-law tail exponent of income distributions by using the Hill's estimator. A subsample semi-parametric bootstrap procedure…

physics.soc-ph2005

Pareto's Law of Income Distribution: Evidence for Germany, the United Kingdom, and the United States

F. Clementi, M. Gallegati

We analyze three sets of income data: the US Panel Study of Income Dynamics PSID), the British Household Panel Survey (BHPS), and the German Socio-Economic Panel (GSOEP). It is sho…