Denis Nekipelov
· Associate ProfessorUniversity of Virginia · Computer Science
Active 2003–2026
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About
Denis Nekipelov is an Associate Professor of Economics and Computer Science (by Courtesy) at the University of Virginia School of Engineering and Applied Science. He holds a Ph.D. in Economics from Duke University, earned in 2008, a Master’s degree in Economics (Cum Laude) from the New Economic School in Moscow, Russia, in 2003, and both a Master of Science and Bachelor of Science in Applied Physics and Mathematics with distinctions from the Moscow Institute of Physics and Technology, also in 2003. His research interests include computational methods of industrial organization and structural economics for big data. His work has contributed to the understanding of treatment effects from combined data, digital economy analysis, preference elicitation for sponsored search advertisers, mechanism design for data science, and properties of Laplace-type estimators. He has received awards such as the ACM EC Best Paper Award in 2015 and holds a US patent related to the analysis of sponsored search auctions.
Research topics
- Computer Science
- Computer Security
- Data Mining
- Mathematical optimization
- Statistics
- Applied mathematics
- Data science
- Econometrics
- Combinatorics
- Mathematics
Selected publications
Balancing data privacy and usability in the federal statistical system
Proceedings of the National Academy of Sciences · 2022 · 53 citations
The federal statistical system is experiencing competing pressures for change. On the one hand, for confidentiality reasons, much socially valuable data currently held by federal agencies is either not made available to researchers at all or only made available under onerous conditions. On the other hand, agencies which release public databases face new challenges in protecting the privacy of the subjects in those databases, which leads them to consider releasing fewer data or masking the data i…
Plug-in regularized estimation of high dimensional parameters in nonlinear semiparametric models
2018-07-04 · 19 citations
preprintOpen accessWe propose an l1-regularized M-estimator for a high-dimensional sparse parameter that is identified by a class of semiparametric conditional moment restrictions (CMR). We estimate the nonparametric nuisance parameter by modern machine learning methods. Plugging the first-stage estimate into the CMR, we construct the M-estimator loss function for the target parameter so that its gradient is insensitive (formally, Neyman-orthogonal) with respect to the first-stage regularization bias. As a result,…
Regularised orthogonal machine learning for nonlinear semiparametric models
Econometrics Journal · 2021 · 9 citations
1st authorCorrespondingSummary This paper proposes a Lasso-type estimator for a high-dimensional sparse parameter identified by a single index conditional moment restriction (CMR). In addition to this parameter, the moment function can also depend on a nuisance function, such as the propensity score or the conditional choice probability, which we estimate by modern machine learning tools. We first adjust the moment function so that the gradient of the future loss function is insensitive (formally, Neyman orthogonal) w…
The Role of Royalties in Resource Extraction Contracts
Land Economics · 2018-06-28 · 9 citations
articleOpen accessSenior authorThe manner in which governments charge mineral resource producers has been the subject of considerable debate. Income-based charges such as resource rent taxes have been advocated on the theory that royalties and other output-based charges create inefficiency by distorting production decisions. Using a principal-agent approach to resource contracts, separating asset ownership from asset use, we demonstrate that royalties can be efficient under conditions of certainty and also when there is uncer…
Regularized Orthogonal Machine Learning for Nonlinear Semiparametric Models
arXiv (Cornell University) · 2018-06-13 · 6 citations
preprintOpen access1st authorCorrespondingThis paper proposes a Lasso-type estimator for a high-dimensional sparse parameter identified by a single index conditional moment restriction (CMR). In addition to this parameter, the moment function can also depend on a nuisance function, such as the propensity score or the conditional choice probability, which we estimate by modern machine learning tools. We first adjust the moment function so that the gradient of the future loss function is insensitive (formally, Neyman-orthogonal) with resp…
Recent grants
Frequent coauthors
- 31 shared
Stephen Ryan
Washington University in St. Louis
- 28 shared
Paul Novosad
Dartmouth College
- 27 shared
Sam Asher
Imperial College London
- 16 shared
Tatiana Komarova
- 16 shared
Vasilis Syrgkanis
- 16 shared
Jason D. Hartline
Northwestern University
- 15 shared
Han Hong
- 14 shared
Patrick Bajari
Awards & honors
- H. Gregg Lewis fellowship, Duke University 2003 - 2008
- ACM EC Best Paper Award 2015
- US Patent US 2011/0313851 “A Tool for Analysis of Sponsored…
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