no code implementations • 16 Feb 2024 • Andrii Babii, Marine Carrasco, Idriss Tsafack
We consider the functional linear regression model with a scalar response and a Hilbert space-valued predictor, a well-known ill-posed inverse problem.
no code implementations • 21 Aug 2023 • Andrii Babii, Eric Ghysels, Jonas Striaukas
This paper surveys the recent advances in machine learning method for economic forecasting.
no code implementations • 5 Jul 2023 • Andrii Babii, Ryan T. Ball, Eric Ghysels, Jonas Striaukas
The paper uses structured machine learning regressions for nowcasting with panel data consisting of series sampled at different frequencies.
no code implementations • 26 Dec 2022 • Andrii Babii, Eric Ghysels, Junsu Pan
A tensor factor model describes a high-dimensional dataset as a sum of a low-rank component and an idiosyncratic noise, generalizing traditional factor models for panel data.
no code implementations • 16 Oct 2020 • Andrii Babii, Xi Chen, Eric Ghysels, Rohit Kumar
We study the binary choice problem in a data-rich environment with asymmetric loss functions.
1 code implementation • 8 Aug 2020 • Andrii Babii, Ryan T. Ball, Eric Ghysels, Jonas Striaukas
The paper introduces structured machine learning regressions for heavy-tailed dependent panel data potentially sampled at different frequencies.
2 code implementations • 28 May 2020 • Andrii Babii, Eric Ghysels, Jonas Striaukas
This paper introduces structured machine learning regressions for high-dimensional time series data potentially sampled at different frequencies.
no code implementations • 30 Mar 2020 • Andrii Babii
This paper introduces a high-dimensional linear IV regression for the data sampled at mixed frequencies.
1 code implementation • 13 Dec 2019 • Andrii Babii, Eric Ghysels, Jonas Striaukas
We establish the debiased central limit theorem for low dimensional groups of regression coefficients and study the HAC estimator of the long-run variance based on the sparse-group LASSO residuals.
no code implementations • 11 Sep 2017 • Andrii Babii, Jean-Pierre Florens
We show that estimators based on spectral regularization converge to the best approximation of a structural parameter in a class of nonidentified linear ill-posed inverse models.