Welcome to my webpage!
I recently graduated from Brown University with a PhD in Economics. In September 2023, I will join the Economics Department of the Organisation for Economic Co-operation and Development (OECD).
My dissertation research deals with empirical and theoretical questions at the intersection of demography and economic inequality. In my first job market paper, I study how population aging and cohort replacement affect the evolution of household income inequality in the United States (JMP 1). In my second job market paper, I propose an axiomatically motivated decomposition of the Gini coefficient into within-group and between-group inequality terms (JMP 2).
My research interests include economic growth, labor economics, macroeconomics, and political economy.
Population Aging, Cohort Replacement, and the Evolution of Income Inequality in the United States with Vesa-Matti Heikkuri (Job Market Paper 1) [most recent version]
This paper examines the impact of demographic change on household income inequality in the United States, both historically and prospectively. We emphasize the distinct roles of population aging and cohort replacement and develop a methodology to study their joint compositional effect on income inequality. In the process, we also develop a novel methodology to aggregate subgroup Gini coefficients into a population-level Gini coefficient based on the principle of maximum entropy. We document that cohorts born later in the 20th century embody higher levels of income inequality compared to earlier-born cohorts, and we argue that most of the increase in inequality over the past two decades can be accounted for by demographic change. Moreover, we predict that demographic change over the next two decades will lead to further increase of the Gini coefficient by one to six percentage points.
Subgroup Decomposition of the Gini Coefficient: A New Solution to an Old Problem with Vesa-Matti Heikkuri (Job Market Paper 2) [most recent version]
We study inequality decomposition by population subgroups. We define properties of a satisfactory decomposition and derive the implied decomposition formulas for well-known inequality indices. We find that the Gini coefficient, the generalized entropy indices, and the Foster-Shneyerov indices all admit satisfactory decomposition formulas derived from a common set of axioms. While our axiomatic approach recovers the established decomposition formulas for the generalized entropy and the Foster-Shneyerov indices, it leads us to a novel decomposition formula for the Gini coefficient. The decomposition of the Gini coefficient is unique given our axioms, easy to compute, and has both a geometric and an arithmetic interpretation.
Investigating the Structure of Son Bias in Armenia With Novel Measures of Individual Preferences. Matthias Schief, Sonja Vogt, and Charles Efferson. Demography. 2021; 58 (5):1737-1764. [doi]