Wei Yu 0011

dblp:82/2790-11 · DBLP profile ↗
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26ranked-venue papers
11as first author
16since 2021 · last 2026
0000-0002-6127-1264ORCID · verified

Domains — the database's venue-derived domains; a paper can count in several

Theory of computation · 20 · 9 first-author · 12 since 2021Artificial intelligence and machine learning · 4 · 3 since 2021Databases, data management, data science and information retrieval · 2 · 1 first-author · 1 since 2021Computer networks · 1 · 1 first-author
YearPublicationVenuePosition
2026 Improved Algorithms for the Maximum Weight Star Packing Problem
Zhaohui Liu 0001, Wei Yu 0011, An Zhang
COCOON4
2026 Approximation algorithms for the capacitated min-max and minimum graph cover problems
Jiafeng Xiong, Zhaohui Liu 0001, Wei Yu 0011
Theor. Comput. Sci.3
2025 An Improved Approximation Algorithm for the Minimum k-Star Partition Problem
Wei Yu 0011, Zhaohui Liu 0001
COCOON (1)2
2025 Approximating Graphic Min-Max and Minimum Cycle/Path/Tree Cover Problems
Wei Yu 0011, Zhaohui Liu 0001
Discret. Appl. Math.1
2024 Approximation Algorithms for the Minimum Weight Cycle/Path Partition Problem
Wei Yu 0011, Zhaohui Liu 0001
AAIM (1)2
2024 Approximation Algorithms for the Capacitated Min-Max and Minimum Graph Cover Problems
Jiafeng Xiong, Zhaohui Liu 0001, Wei Yu 0011
COCOA (1)3
2024 Approximating the Maximum Weight Cycle/Path Partition in Graphs with Weights One and Two
Xinmeng Guo, Wei Yu 0011, Zhaohui Liu 0001
COCOON (1)2
2024 Approximation Algorithms for the Min-Max Mixed Rural Postmen Cover Problem and Its Variants
Liting Huang, Wei Yu 0011, Zhaohui Liu 0001
Algorithmica2
2024 Improved approximation algorithms for the k-path partition problem
Wei Yu 0011, Zhaohui Liu 0001
J. Glob. Optim.2
2023 Exact and Approximation Algorithms for the Multi-depot Data Mule Scheduling with Handling Time and Time Span Constraints
Minqin Liu, Wei Yu 0011, Zhaohui Liu 0001, Xinmeng Guo
COCOA (1)2
2022 Approximation Algorithms for the Min-Max Mixed Rural Postmen Cover Problem and Its Variants
Liting Huang, Wei Yu 0011, Zhaohui Liu 0001
COCOON2
2022 Approximation algorithms for some Minimum Postmen Cover Problems
Yuying Mao, Wei Yu 0011, Zhaohui Liu 0001, Jiafeng Xiong
Discret. Appl. Math.2
2022 Approximation and polynomial algorithms for the data mule scheduling with handling time and time span constraints
Wei Yu 0011, Zhaohui Liu 0001
Inf. Process. Lett.1
2022 Approximation algorithms for the min-max clustered k-traveling salesmen problems
Xiaoguang Bao, Wei Yu 0011, Wei Song 0007
Theor. Comput. Sci.3
2021 Approximation Algorithms for Some Min-Max and Minimum Stacker Crane Cover Problems
Yuhui Sun, Wei Yu 0011, Zhaohui Liu 0001
COCOA2
2021 Approximation and Polynomial Algorithms for Multi-depot Capacitated Arc Routing Problems
Wei Yu 0011, Yujie Liao
PDCAT1
2020 New LP relaxations for Minimum Cycle/Path/Tree Cover Problems
Wei Yu 0011, Zhaohui Liu 0001, Xiaoguang Bao
Theor. Comput. Sci.1
2019 Approximation Algorithms for Some Minimum Postmen Cover Problems
Yuying Mao, Wei Yu 0011, Zhaohui Liu 0001, Jiafeng Xiong
COCOA2
2019 Distance Constrained Vehicle Routing Problem to Minimize the Total Cost
Wei Yu 0011, Zhaohui Liu 0001, Xiaoguang Bao
COCOON1
2019 New approximation algorithms for the minimum cycle cover problem
Wei Yu 0011, Zhaohui Liu 0001, Xiaoguang Bao
Theor. Comput. Sci.1
2018 New LP Relaxations for Minimum Cycle/Path/Tree Cover Problems
Wei Yu 0011, Zhaohui Liu 0001, Xiaoguang Bao
AAIM1
2017 Better Inapproximability Bounds and Approximation Algorithms for Min-Max Tree/Cycle/Path Cover Problems
Wei Yu 0011, Zhaohui Liu 0001
COCOON1
2017 A note on approximation algorithms of the clustered traveling salesman problem
Xiaoguang Bao, Zhaohui Liu 0001, Wei Yu 0011, Ganggang Li
Inf. Process. Lett.3
2016 Improved approximation algorithms for some min-max and minimum cycle cover problems
Wei Yu 0011, Zhaohui Liu 0001
Theor. Comput. Sci.1
2015 Improved Approximation Algorithms for Min-Max and Minimum Vehicle Routing Problems
Wei Yu 0011, Zhaohui Liu 0001
COCOON1
2011 Single-vehicle scheduling problems with release and service times on a line
abstract
We consider the following vehicle scheduling problem. There are some customers on a line that will be served by a single vehicle. Each customer is associated with a release time and a service time. The objective is to schedule the vehicle to minimize the makespan. For the tour version, where the makespan means the time when the vehicle has served all customers and returned back to its initial location, we present a 3/2-approximation algorithm. For the path version, where the makespan is defined as the time by which the last customer has been served completely, we present a 5/3-approximation algorithm. © 2010 Wiley Periodicals, Inc. NETWORKS, Vol. 57(2), 128–134 2011
Wei Yu 0011, Zhaohui Liu 0001
Networks1