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Zhengyong Zhou
Observed name:
Zhou Zhengyong
Institution:
Shanxi Normal University
Observed institutions:
Changchun University of Science and Technology,
Dalian University of Technology,
Shanxi Normal University
ORCID:
0000-0002-2315-0736
Observed ORCID:
0000-0002-2315-0736
OpenAlex ID:
A5012166860
Optimization of low-loss, high birefringence parameters of a hollow-core anti-resonant fiber with back-propagation neural network assisted hyperplane segmentation algorithm
2024
·
Zihan Liu
, RongLiang Chen
, et al.
·
Optics Express
·
15
A Highly Birefringent Photonic Crystal Fiber with Three Rows of Circular Air Holes
2023
·
Zihan Liu
, Jialin Wen
, et al.
·
Photonics
·
14
PDF
Multiple designs with broad applicability for enhancing birefringence in low-loss terahertz HC-ARF
2023
·
Zihan Liu
, Jialin Wen
, et al.
·
Results in Physics
·
10
The locally Chen–Harker–Kanzow–Smale smoothing functions for mixed complementarity problems
2019
·
Zhengyong Zhou
, Yunchan Peng
·
Journal of Global Optimization
·
10
Exhaustive Design and Statistical Analysis of HC-ARFs Based on Geometric Modeling
2024
·
Zihan Liu
, Shiyuan Dong
, et al.
·
Journal of Lightwave Technology
·
8
A highly birefringent photonic crystal fiber based on a central trielliptic structure: FEM analysis
2023
·
Zihan Liu
, Jialin Wen
, et al.
·
Physica Scripta
·
8
PDF
A smoothing homotopy method for variational inequality problems on polyhedral convex sets
2013
·
Zhengyong Zhou
, Bo Yu
·
Journal of Global Optimization
·
8
The Flattened Aggregate Constraint Homotopy Method for Nonlinear Programming Problems with Many Nonlinear Constraints
2014
·
Zhengyong Zhou
, Bo Yu
·
Abstract and Applied Analysis
·
6
PDF
Global convergence analysis of the aggregate constraint homotopy method for nonlinear programming problems with both inequality and equality constraints
2018
·
Zhengyong Zhou
, Menglong Su
, et al.
·
Optimization
·
5
Distributionally Robust Return-Risk Optimization Models and Their Applications
2014
·
Li Yang
, Yanxi Li
, et al.
·
Journal of Applied Mathematics
·
5
PDF
An Active Set Smoothing Method for Solving Unconstrained Minimax Problems
2020
·
Zhengyong Zhou
, Qi Yang
·
Mathematical Problems in Engineering
·
4
PDF
A Hollow-Core Anti-Resonant Fiber Multi-Objective Multi-Modal Optimization Assisted by a Proxy Model Combined With Clustering Algorithm
2024
·
Zihan Liu
, Shiyuan Dong
, et al.
·
Journal of Lightwave Technology
·
3
An automated ablation planning method for liver tumors
2022
·
Zhengyong Zhou
, Jun Qin
, et al.
·
ICME International Conference on Complex Medical Engineering (CME)
·
3
A smoothing homotopy method based on Robinson's normal equation for mixed complementarity problems
2011
·
Zhengyong Zhou
, Bo Yu
·
Journal of Industrial and Management Optimization
·
2
A spline smoothing homotopy method for nonlinear programming problems with both inequality and equality constraints
2023
·
Li Dong
, Zhengyong Zhou
, et al.
·
Mathematical Methods of Operations Research
·
1
An active set strategy to address the ill-conditioning of smoothing methods for solving finite linear minimax problems
2022
·
Zhengyong Zhou
, Xiaoyang Dai
·
Journal of Global Optimization
·
1
An aggregate homotopy method for solving unconstrained minimax problems
2020
·
Zhengyong Zhou
, Yarui Duan
·
Optimization
·
1
A feasible set swelling homotopy method for general nonlinear programming
2011
·
Zhengyong Zhou
, Bo Yu
, et al.
·
International Conference on Multimedia Technology (ICMT)
·
1
The flattened spline smoothing homotopy method for nonlinear programming with numerous complicated constraints
2026
·
Dong Li
, Zhou Zhengyong
, et al.
·
Pacific Journal of Optimization
Active Set Smoothing Max Function Based on Quadratic Polynomial and Its Application to Unconstrained Minimax Problems
2021
·
Zhengyong Zhou
, Qi Yang
·
Mathematica Numerica Sinica
A Comparison of Normal Cone Conditions for Homotopy Methods for Solving Inequality Constrained Nonlinear Programming Problems
2020
·
Zhengyong Zhou
, Ting Zhang
·
Advances in Mathematical Physics
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Works count:
21
Citation count:
105
H-index:
7
I10-index:
4
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