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20162026
most citedExact formulas for the proximal/regular/limiting normal cone of the second-order cone complementarity set

2 citations · 5 across the 10 of their papers we have counts for

collaborators

10 papers

math.OC2026

Second-order optimality conditions for optimization problems with generalized equation constraints

M. Benko, H. Gfrerer, J. J. Ye +2

This paper provides second-order optimality conditions for optimization problems with generalized equation constraints (GEPs), a framework that encompasses several important and ch…

eess.SP2026

Newton-Direction-Based ReLU-Thresholding Methods for Nonnegative Sparse Signal Recovery

Ning Bian, Zhong-Feng Sun, Yun-Bin Zhao +2

Nonnegative sparse signal recovery has been extensively studied due to its broad applications. Recent work has integrated rectified linear unit (ReLU) techniques to enhance existin…

cs.IT2024

Dynamic Thresholding Algorithm with Memory for Linear Inverse Problems

Zhong-Feng Sun, Yun-Bin Zhao, Jin-Chuan Zhou +1

The relaxed optimal -thresholding pursuit (ROTP) is a recent algorithm for linear inverse problems. This algorithm is based on the optimal -thresholding technique which perfo…

math.NA2023

Heavy-ball-based optimal thresholding algorithms for sparse linear inverse problems

Zhong-Feng Sun, Jin-Chuan Zhou, Yun-Bin Zhao

Linear inverse problems arise in diverse engineering fields especially in signal and image reconstruction. The development of computational methods for linear inverse problems with…

cs.IT2022

Heavy-Ball-Based Hard Thresholding Algorithms for Sparse Signal Recovery

Zhong-Feng Sun, Jin-Chuan Zhou, Yun-Bin Zhao +1

The hard thresholding technique plays a vital role in the development of algorithms for sparse signal recovery. By merging this technique and heavy-ball acceleration method which i…

math.OC2022

Second-order optimality conditions for general nonconvex optimization problems and variational analysis of disjunctive systems

Matus Benko, Helmut Gfrerer, Jane Ye +2

In this paper, we propose second-order sufficient optimality conditions for a very general nonconvex constrained optimization problem, which covers many prominent mathematical prog…

math.OC2019★ 1 cited

Second-order optimality conditions for non-convex set-constrained optimization problems

Helmut Gfrerer, Jane Ye, Jinchuan Zhou

In this paper we study second-order optimality conditions for non-convex set-constrained optimization problems. For a convex set-constrained optimization problem, it is well-known…

math.OC2019★ 1 cited

Exact formula for the second-order tangent set of the second-order cone complementarity set

Jein-Shan Chen, Jane J. Ye, Jin Zhang +1

The second-order tangent set is an important concept in describing the curvature of the set involved. Due to the existence of the complementarity condition, the second-order cone (…

math.OC2017★ 1 cited

Verifiable sufficient conditions for the error bound property of second-order cone complementarity problems

Jane Ye, Jinchuan Zhou

The error bound property for a solution set defined by a set-valued mapping refers to an inequality that bounds the distance between vectors closed to a solution of the given set b…

math.OC2016★ 2 cited

Exact formulas for the proximal/regular/limiting normal cone of the second-order cone complementarity set

Jane J. Ye, Jinchuan Zhou

The proximal, regular and limiting normal cones to the second-order cone complementarity set play important roles in studying mathematical programs with second-order cone complemen…