activity
20162025
most citedSmoothed estimating equations for instrumental variables quantile regression

139 citations · 371 across the 10 of their papers we have counts for

collaborators

10 papers

econ.EM2025★ 8 cited

Comparing latent inequality with ordinal data

David M. Kaplan, Wei Zhao

We propose new ways to compare two latent distributions when only ordinal data are available and without imposing parametric assumptions on the underlying continuous distributions.…

econ.EM2024★ 5 cited

Inference on Consensus Ranking of Distributions

David M. Kaplan

Instead of testing for unanimous agreement, I propose learning how broad of a consensus favors one distribution over another (of earnings, productivity, asset returns, test scores,…

econ.EM2023★ 66 cited

Smoothed instrumental variables quantile regression

David M. Kaplan

In this article, I introduce the sivqr command, which estimates the coefficients of the instrumental variables (IV) quantile regression model introduced by Chernozhukov and Hansen…

stat.CO2021★ 18 cited

Distcomp: Comparing distributions

David M. Kaplan

The distcomp command is introduced and illustrated. The command assesses whether or not two distributions differ at each possible value while controlling the probability of any fal…

econ.EM2020

Interpreting Unconditional Quantile Regression with Conditional Independence

David M. Kaplan

This note provides additional interpretation for the counterfactual outcome distribution and corresponding unconditional quantile "effects" defined and estimated by Firpo, Fortin,…

math.ST2017★ 78 cited

Comparing distributions by multiple testing across quantiles or CDF values

Matt Goldman, David M. Kaplan

When comparing two distributions, it is often helpful to learn at which quantiles or values there is a statistically significant difference. This provides more information than the…

math.ST2017★ 42 cited

Smoothed GMM for quantile models

Luciano de Castro, Antonio F. Galvao, David M. Kaplan +1

This paper develops theory for feasible estimators of finite-dimensional parameters identified by general conditional quantile restrictions, under much weaker assumptions than prev…

math.ST2016★ 11 cited

Fractional order statistic approximation for nonparametric conditional quantile inference

Matt Goldman, David M. Kaplan

Using and extending fractional order statistic theory, we characterize the coverage probability error of the previously proposed confidence intervals for population qua…

stat.ME2016★ 139 cited

Smoothed estimating equations for instrumental variables quantile regression

David M. Kaplan, Yixiao Sun

The moment conditions or estimating equations for instrumental variables quantile regression involve the discontinuous indicator function. We instead use smoothed estimating equati…

math.ST2016★ 4 cited

Frequentist properties of Bayesian inequality tests

David M. Kaplan, Longhao Zhuo

Bayesian and frequentist criteria fundamentally differ, but often posterior and sampling distributions agree asymptotically (e.g., Gaussian with same covariance). For the correspon…