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Victor Chernozhukov

Researcher at Massachusetts Institute of Technology

Publications -  374
Citations -  25283

Victor Chernozhukov is an academic researcher from Massachusetts Institute of Technology. The author has contributed to research in topics: Estimator & Quantile. The author has an hindex of 73, co-authored 370 publications receiving 20588 citations. Previous affiliations of Victor Chernozhukov include Amazon.com & New Economic School.

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Post-Selection Inference for Generalized Linear Models With Many Controls

TL;DR: In this paper, the authors proposed new methods for estimating and constructing confidence regions for a regression parameter of primary interest, a parameter in front of the regressor of interest, such as the treatment variable or a policy variable.
ReportDOI

Valid Post-Selection and Post-Regularization Inference: An Elementary, General Approach

TL;DR: This analysis provides a set of high-level conditions under which inference for the low-dimensional parameter based on testing or point estimation methods will be regular despite selection or regularization biases occurring in the estimation of the high-dimensional nuisance parameter.
Posted Content

Quantile Regression with Censoring and Endogeneity

TL;DR: In this article, a censored quantile instrumental variable (CQIV) estimator is proposed to deal semiparametrically with censoring, with a control variable approach to incorporate endogenous regressors.
Posted Content

An Exact and Robust Conformal Inference Method for Counterfactual and Synthetic Controls

TL;DR: New inference methods for counterfactual and synthetic control methods for evaluating policy effects are introduced and the causal effect of election day registration (EDR) laws on voter turnout in the United States is re-evaluate.
ReportDOI

Pivotal estimation via square-root Lasso in nonparametric regression

TL;DR: A self-tuning Lasso method that simultaneously resolves three important practical problems in high-dimensional regression analysis, namely it handles the unknown scale, heteroscedasticity and (drastic) non-Gaussianity of the noise, and generates sharp bounds even in extreme cases, such as the infinite variance case and the noiseless case.