activity
20142023
most citedA convergence analysis of the price of anarchy in atomic congestion games

9 citations · 22 across the 13 of their papers we have counts for

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6 papers · 1 filter

cs.DS2023★ 1 cited

Continuous Non-monotone DR-submodular Maximization with Down-closed Convex Constraint

Shengminjie Chen, Donglei Du, Wenguo Yang +2

We investigate the continuous non-monotone DR-submodular maximization problem subject to a down-closed convex solvable constraint. Our first contribution is to construct an example…

cs.DS2022

Maximizing Modular plus Non-monotone Submodular Functions

Xin Sun, Chenchen Wu, Dachuan Xu +1

The research problem in this work is the relaxation of maximizing non-negative submodular plus modular with the entire real number domain as its value range over a family of down-c…

cs.DS2022★ 2 cited

An improved approximation algorithm for maximizing a DR-submodular function over a convex set

Donglei Du, Zhicheng Liu, Chenchen Wu +2

Maximizing a DR-submodular function subject to a general convex set is an NP-hard problem arising from many applications in combinatorial optimization and machine learning. While i…

cs.DS2022

Approximate the individually fair k-center with outliers

Lu Han, Dachuan Xu, Yicheng Xu +1

In this paper, we propose and investigate the individually fair -center with outliers (IFCO). In the IFCO, we are given an -sized vertex set in a metric space, as well…

cs.DS2020

Outliers Detection Is Not So Hard: Approximation Algorithms for Robust Clustering Problems Using Local Search Techniques

Yishui Wang, Rolf H. Möhring, Chenchen Wu +2

In this paper, we consider two types of robust models of the -median/-means problems: the outlier-version (-MedO/-MeaO) and the penalty-version (-MedP/-MeaP), in…

cs.DS2014★ 3 cited

An improved approximation algorithm for k-median problem using a new factor-revealing LP

Chenchen Wu, Dachuan Xu, Donglei Du +1

The k-median problem is a well-known strongly NP-hard combinatorial optimization problem of both theoretical and practical significance. The previous best approximation ratio for t…