activity
20162022
most citedLinear Hypothesis Testing in Dense High-Dimensional Linear Models

48 citations · 209 across the 20 of their papers we have counts for

collaborators

21 papers

econ.EM2022

Optimal data-driven hiring with equity for underrepresented groups

Yinchu Zhu, Ilya O. Ryzhov

We present a data-driven prescriptive framework for fair decisions, motivated by hiring. An employer evaluates a set of applicants based on their observable attributes. The goal is…

econ.EM2022★ 1 cited

New possibilities in identification of binary choice models with fixed effects

Yinchu Zhu

We study the identification of binary choice models with fixed effects. We propose a condition called sign saturation and show that this condition is sufficient for identifying the…

math.ST2021★ 4 cited

Inference for Low-Rank Models

Victor Chernozhukov, Christian Hansen, Yuan Liao +1

This paper studies inference in linear models with a high-dimensional parameter matrix that can be well-approximated by a ``spiked low-rank matrix.'' A spiked low-rank matrix has r…

econ.EM2021

Phase transition of the monotonicity assumption in learning local average treatment effects

Yinchu Zhu

We consider the setting in which a strong binary instrument is available for a binary treatment. The traditional LATE approach assumes the monotonicity condition stating that there…

stat.ML2021

Comments on Leo Breiman's paper 'Statistical Modeling: The Two Cultures' (Statistical Science, 2001, 16(3), 199-231)

Jelena Bradic, Yinchu Zhu

Breiman challenged statisticians to think more broadly, to step into the unknown, model-free learning world, with him paving the way forward. Statistics community responded with sl…

stat.ME2020★ 11 cited

Can Two Forecasts Have the Same Conditional Expected Accuracy?

Yinchu Zhu, Allan Timmermann

The approach for testing equal predictive accuracy for pairs of forecasting models proposed by Giacomini and White (2006) assumes that the parameters of the underlying forecasting…

math.ST2019★ 4 cited

Minimax Semiparametric Learning With Approximate Sparsity

Jelena Bradic, Victor Chernozhukov, Whitney K. Newey +1

Estimating linear, mean-square continuous functionals is a pivotal challenge in statistics. In high-dimensional contexts, this estimation is often performed under the assumption of…

math.ST2019★ 2 cited

How well can we learn large factor models without assuming strong factors?

Yinchu Zhu

In this paper, we consider the problem of learning models with a latent factor structure. The focus is to find what is possible and what is impossible if the usual strong factor co…

econ.EM2019

Distributional conformal prediction

Victor Chernozhukov, Kaspar Wüthrich, Yinchu Zhu

We propose a robust method for constructing conditionally valid prediction intervals based on models for conditional distributions such as quantile and distribution regression. Our…

math.ST2019★ 6 cited

Sparsity Double Robust Inference of Average Treatment Effects

Jelena Bradic, Stefan Wager, Yinchu Zhu

Many popular methods for building confidence intervals on causal effects under high-dimensional confounding require strong "ultra-sparsity" assumptions that may be difficult to val…

econ.EM2018★ 14 cited

Debiasing and -tests for synthetic control inference on average causal effects

Victor Chernozhukov, Kaspar Wuthrich, Yinchu Zhu

We propose a practical and robust method for making inferences on average treatment effects estimated by synthetic controls. We develop a -fold cross-fitting procedure for bias…

math.ST2018★ 23 cited

Inference for Heterogeneous Effects using Low-Rank Estimation of Factor Slopes

Victor Chernozhukov, Christian Hansen, Yuan Liao +1

We study a panel data model with general heterogeneous effects where slopes are allowed to vary across both individuals and over time. The key dimension reduction assumption we emp…

math.ST2018★ 24 cited

Testability of high-dimensional linear models with non-sparse structures

Jelena Bradic, Jianqing Fan, Yinchu Zhu

Understanding statistical inference under possibly non-sparse high-dimensional models has gained much interest recently. For a given component of the regression coefficient, we sho…

stat.ML2018

Exact and Robust Conformal Inference Methods for Predictive Machine Learning With Dependent Data

Victor Chernozhukov, Kaspar Wuthrich, Yinchu Zhu

We extend conformal inference to general settings that allow for time series data. Our proposal is developed as a randomization method and accounts for potential serial dependence…

econ.EM2017★ 16 cited

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

Victor Chernozhukov, Kaspar Wüthrich, Yinchu Zhu

We introduce new inference procedures for counterfactual and synthetic control methods for policy evaluation. We recast the causal inference problem as a counterfactual prediction…

stat.ME2017★ 8 cited

Breaking the curse of dimensionality in regression

Yinchu Zhu, Jelena Bradic

Models with many signals, high-dimensional models, often impose structures on the signal strengths. The common assumption is that only a few signals are strong and most of the sign…

stat.ME2017

Comments on `High-dimensional simultaneous inference with the bootstrap'

Jelena Bradic, Yinchu Zhu

We provide comments on the article "High-dimensional simultaneous inference with the bootstrap" by Ruben Dezeure, Peter Buhlmann and Cun-Hui Zhang.

stat.ME2017★ 12 cited

A projection pursuit framework for testing general high-dimensional hypothesis

Yinchu Zhu, Jelena Bradic

This article develops a framework for testing general hypothesis in high-dimensional models where the number of variables may far exceed the number of observations. Existing litera…

math.ST2016★ 6 cited

Two-sample testing in non-sparse high-dimensional linear models

Yinchu Zhu, Jelena Bradic

In analyzing high-dimensional models, sparsity of the model parameter is a common but often undesirable assumption. In this paper, we study the following two-sample testing problem…

stat.ME2016★ 48 cited

Linear Hypothesis Testing in Dense High-Dimensional Linear Models

Yinchu Zhu, Jelena Bradic

We propose a methodology for testing linear hypothesis in high-dimensional linear models. The proposed test does not impose any restriction on the size of the model, i.e. model spa…

stat.ME2016★ 30 cited

Significance testing in non-sparse high-dimensional linear models

Yinchu Zhu, Jelena Bradic

In high-dimensional linear models, the sparsity assumption is typically made, stating that most of the parameters are equal to zero. Under the sparsity assumption, estimation and,…