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Research programme

Research

I study how fluctuations across heterogeneous firms combine into macroeconomic volatility, and how normalization and geographic units change economic measures.

Core question

When economic data are weighted, grouped or normalized, which relationships follow from the transformation itself, and which require additional empirical assumptions?

Aggregation, heterogeneity & volatility

Decomposing aggregate volatility into weighted firm-level variances, covariance terms and the effects of changing composition.

Specialization & location quotients

Measurement of specialization under finite samples, probabilistic structure and size-related distortions.

Geographic correlations & spatial support

How normalization, geography and support affect correlations and interpretation in economic data.

Selected outputs

Published peer-reviewed

Measuring Size Distortions of Location Quotients

International Economics, 2021. Explains how observation size distorts location quotients and motivates probabilistic specialization measurement.

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Doctoral thesis

Essays in the Economics of Aggregation

Doctoral research developing mathematical and computational accounts of how heterogeneous micro-level fluctuations generate aggregate volatility.

Current manuscript

Concentration Is Not Scaling

The current manuscript separates economic concentration from volatility scaling and tests an exact decomposition of variance and covariance contributions in code.

Working paper

The Overlooked Insights from Correlation Structures in Economic Geography

A 2021 working paper examining how correlation structures and spatial normalization affect economic co-location measures. Newer extensions remain under review.

Applied and computational work

Research in progress

Poverty measurement

Survey and geographic measurement work with explicit uncertainty, interpretation and external-validity limits.

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Software / research artifact

Micro-to-macro reconstruction of aggregate volatility

I derived aggregate-volatility contributions from weighted firm variances and signed covariances, then implemented Python tests of the exact identities. The computations distinguish accounting results from assumptions needed for a scaling law.

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Methods and academic record

I use formal derivations, simulations and numerical tests to check mathematical identities; survey and spatial projects add estimation, validation and explicit data-support limits.

The full research portal collects the thesis and related materials. Explore the full research programme