Qing Ling
5 Papers
1 Citations
Qing Ling is an academic researcher. The author has contributed to research in topics: Computer science & Engineering. The author has an hindex of 2, co-authored 4 publications.
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Papers
RSA: Byzantine-Robust Stochastic Aggregation Methods for Distributed Learning from Heterogeneous Datasets
Liping Li,Wei Xu,Tianyi Chen,Georgios B. Giannakis,Qing Ling +4 more
- 09 Nov 2018
TL;DR: This paper shows that RSA converges to a near-optimal solution with the learning error dependent on the number of Byzantine workers, and the convergence rate of RSA under Byzantine attacks is the same as that of the stochastic gradient descent method, which is free of Byzantine attacks.
Spectral Adversarial Training for Robust Graph Neural Network
TL;DR: SAT as mentioned in this paper adopts a low-rank approximation of the graph structure based on spectral decomposition, and then constructs adversarial perturbations in the spectral domain rather than directly manipulating the original graph structure.
Bridging Differential Privacy and Byzantine-Robustness via Model Aggregation
TL;DR: This paper designs two DP mechanisms to perturb the uploaded signs for the purpose of privacy preservation, and proves that they are (epsilon,0)-DP by exploiting the properties of noise distributions and establishes the convergence of the proposed algorithm when the cost function is nonconvex.
SAR2EO: A High-resolution Image Translation Framework with Denoising Enhancement
Jun Yu,Shenshen Du,Renjie Lu,Pengwei Li,Guochen Xie,Zhongpeng Cai,Keda Lu,Qing Ling,Cong Wang,Luyu Qiu,Wei-Cheng Zheng +10 more
TL;DR: SAR2EO as discussed by the authors adopts the coarse-to-fine generator, multi-scale discriminators, and improved adversarial loss in the pix2pixHD model to increase the synthesis quality.
Lazy Queries Can Reduce Variance in Zeroth-order Optimization
Quan Xiao,Qing Ling,Tianyi Chen +2 more
TL;DR: It is rigorously established that through judiciously reusing the old queries, LAZO can reduce the variance of stochastic gradient estimates so that it not only saves queries per iteration but also achieves the regret bound for the symmetric two-point method.