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Yuan Zhou 0002
Person information
- affiliation: University of California Davis, Department of Electrical and Computer Engineering, Davis, CA, USA
Other persons with the same name
- Yuan Zhou — disambiguation page
- Yuan Zhou 0001 — Tsinghua University, School of Public Policy and Management, Beijing, China
- Yuan Zhou 0003 — University of South Florida, Department of Mathematics and Statistics, Tampa, FL, USA
- Yuan Zhou 0004 — University of Florida, Department of Computer and Information Science and Engineering, Gainesville, FL, USA
- Yuan Zhou 0005 — Nanyang Technological University, School of Computer Science and Engineering, Singapore (and 1 more)
- Yuan Zhou 0006 — Tianjin University, School of Electrical and Information Engineering, China (and 1 more)
- Yuan Zhou 0007 — Tsinghua University, Yau Mathematical Sciences Center, Beijing, China (and 4 more)
- Yuan Zhou 0008 — Network Emergency Response Technical Team/Coordination Center, China
- Yuan Zhou 0009 — Chinese Academy of Sciences, Institute of Psychology, Beijing, China
- Yuan Zhou 0010 — University of Siegen, Germany
- Yuan Zhou 0011 — University of Texas at Dallas, Department of Electrical and Computer Engineering, Richardson, TX, USA
- Yuan Zhou 0012 — University of Illinois Urbana-Champaign, USA
- Yuan Zhou 0013 — University of Oxford, UK
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2020 – today
- 2022
- [j6]Robert Hildebrand, Matthias Köppe, Yuan Zhou:
Equivariant Perturbation in Gomory and Johnson's Infinite Group Problem. VII. Inverse Semigroup Theory, Closures, Decomposition of Perturbations. Open J. Math. Optim. 3: 1-44 (2022) - 2021
- [j5]Matthias Köppe, Yuan Zhou:
Facets, weak facets, and extreme functions of the Gomory-Johnson infinite group problem. Math. Program. 187(1): 195-252 (2021)
2010 – 2019
- 2019
- [c5]Robert Hildebrand, Matthias Köppe, Yuan Zhou:
On Perturbation Spaces of Minimal Valid Functions: Inverse Semigroup Theory and Equivariant Decomposition Theorem. IPCO 2019: 247-260 - 2018
- [j4]Matthias Köppe, Yuan Zhou:
Equivariant perturbation in Gomory and Johnson's infinite group problem. VI. The curious case of two-sided discontinuous minimal valid functions. Discret. Optim. 30: 51-72 (2018) - [j3]Chun Yu Hong, Matthias Köppe, Yuan Zhou:
Equivariant perturbation in Gomory and Johnson's infinite group problem (V). Software for the continuous and discontinuous 1-row case. Optim. Methods Softw. 33(3): 475-498 (2018) - 2017
- [j2]Matthias Köppe, Yuan Zhou:
New computer-based search strategies for extreme functions of the Gomory-Johnson infinite group problem. Math. Program. Comput. 9(3): 419-469 (2017) - [c4]Matthias Köppe, Yuan Zhou:
On the Notions of Facets, Weak Facets, and Extreme Functions of the Gomory-Johnson Infinite Group Problem. IPCO 2017: 330-342 - 2016
- [c3]Chun Yu Hong, Matthias Köppe, Yuan Zhou:
Software for Cut-Generating Functions in the Gomory-Johnson Model and Beyond. ICMS 2016: 284-291 - [c2]Matthias Köppe, Yuan Zhou:
Toward Computer-Assisted Discovery and Automated Proofs of Cutting Plane Theorems. ISCO 2016: 332-344 - 2015
- [j1]Matthias Köppe, Yuan Zhou:
An electronic compendium of extreme functions for the Gomory-Johnson infinite group problem. Oper. Res. Lett. 43(4): 438-444 (2015) - 2014
- [c1]Sattar Vakili, Qing Zhao, Yuan Zhou:
Time-varying stochastic multi-armed bandit problems. ACSSC 2014: 2103-2107 - [i1]Matthias Köppe, Yuan Zhou:
An Electronic Compendium of Extreme Functions for the Gomory-Johnson Infinite Group Problem. CoRR abs/1411.5121 (2014)
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