False discovery rate (FDR) control is highly desirable in several high-dimensional estimation problems. While solving such problems, it is observed that traditional approaches such as the Lasso select a high number of false positives, which increase with higher noise and correlation levels in the dataset. Stability selection is a procedure which uses randomization with the Lasso to reduce the number of false positives. It is known that concave regularizers such as the minimax concave penalty (MCP) have a higher resistance to false positives than the Lasso in the presence of such noise and correlation. The benefits with respect to false positive control for developing an approach integrating stability selection with concave regularizers has not been studied in the literature so far. This motivates us to develop a novel upper bound on false discovery rate control obtained through this stability selection with minimax concave penalty approach.
Paper Details
- Authors:
- Submitted On:
- 29 May 2018 - 1:22pm
- Short Link:
- Type:
- Poster
- Event:
- Presenter's Name:
- Bhanukiran Vinzamuri
- Document Year:
- 2018
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Poster for FDR Control with Concave Penalties using Stability Selection
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url = {http://sigport.org/3213},
author = {Kush R. Varshney },
publisher = {IEEE SigPort},
title = {False Discovery Rate Control with Concave Penalties using Stability Selection},
year = {2018} }
T1 - False Discovery Rate Control with Concave Penalties using Stability Selection
AU - Kush R. Varshney
PY - 2018
PB - IEEE SigPort
UR - http://sigport.org/3213
ER -