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Chong Liu 0007

dblp:47/2929-7 · DBLP profile ↗
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9ranked-venue papers
6as first author
8since 2021 · last 2025
—ORCID · conflict

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

Artificial intelligence and machine learning · 8 · 6 first-author · 7 since 2021Graphics, computer vision, multimedia, augmented reality and games · 2 · 1 first-author · 1 since 2021

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Artificial intelligence
4 papers
Reinforcement learning · 30% Learning theory · 24% Efficient and distributed learning · 16%
Theoretical computer science
1 paper
Mathematical optimization · 100%

Topics — the 15 heaviest of 16, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Machine learning › Reinforcement learning › bandit
bandit optimization
0.812024
Communication-Efficient Federated Non-Linear Bandit Optimization · ICLR 2024
Machine learning › Reinforcement learning › bandit
federated bandit
0.812024
Communication-Efficient Federated Non-Linear Bandit Optimization · ICLR 2024
Machine learning › Efficient and distributed learning
federated learning
0.812024
Communication-Efficient Federated Non-Linear Bandit Optimization · ICLR 2024
Machine learning › Learning theory › online learning
regret bounds
0.812024
Communication-Efficient Federated Non-Linear Bandit Optimization · ICLR 2024
Machine learning › Reinforcement learning › regret minimization
sublinear regret
0.812024
Communication-Efficient Federated Non-Linear Bandit Optimization · ICLR 2024
Machine learning › Optimization for machine learning › model-based optimization
bayesian optimization
0.712023
Global Optimization with Parametric Function Approximation · ICML 2023
Mathematical optimization
global optimization
0.712023
Global Optimization with Parametric Function Approximation · ICML 2023
Mathematical optimization › black-box optimization
zeroth-order optimization
0.712023
Global Optimization with Parametric Function Approximation · ICML 2023
Machine learning › Efficient and distributed learning
active learning
0.512021
Revisiting Model-Agnostic Private Learning: Faster Rates and Active Learning · J. Mach. Learn. Res. 2021
Machine learning › Trustworthy machine learning › privacy
differentially private learning
0.512021
Revisiting Model-Agnostic Private Learning: Faster Rates and Active Learning · J. Mach. Learn. Res. 2021
Machine learning › Trustworthy machine learning › privacy
differential privacy
0.512021
Revisiting Model-Agnostic Private Learning: Faster Rates and Active Learning · J. Mach. Learn. Res. 2021
Machine learning › Learning theory
learning bounds
0.512021
Revisiting Model-Agnostic Private Learning: Faster Rates and Active Learning · J. Mach. Learn. Res. 2021
Machine learning › Learning theory › PAC learning
tsybakov noise
0.512021
Revisiting Model-Agnostic Private Learning: Faster Rates and Active Learning · J. Mach. Learn. Res. 2021
Machine learning › Kernel, tree and ensemble methods › ensemble learning
boosting
0.312018
Dual Set Multi-Label Learning · AAAI 2018
Machine learning › Learning paradigms
multi-label classification
0.312018
Dual Set Multi-Label Learning · AAAI 2018

Methods — techniques the papers use, named apart from their topics

upper confidence bound · 2.1neural network · 1.3regression oracle · 0.8semi-supervised learning · 0.5majority voting · 0.5PATE · 0.5model reuse · 0.3distribution adjustment · 0.3boosting · 0.3
YearPublicationVenuePosition
2025 Constrained Multi-objective Bayesian Optimization through Optimistic Constraints Estimation
abstract
Multi-objective Bayesian optimization has been widely adopted in scientific experiment design, including drug discovery and hyperparameter optimization. In practice, regulatory or safety concerns often impose additional thresholds on certain attributes of the experimental outcomes. Previous work has primarily focused on constrained single-objective optimization tasks or active search under constraints. The existing constrained multi-objective algorithms address the issue with heuristics and approximations, posing challenges to the analysis of the sample efficiency. We propose a novel constrained multi-objective Bayesian optimization algorithm \textbf{COMBOO} that balances active learning of the level-set defined on multiple unknowns with multi-objective optimization within the feasible region. We provide both theoretical analysis and empirical evidence, demonstrating the efficacy of our approach on various synthetic benchmarks and real-world applications.
Diantong Li, Fengxue Zhang, Chong Liu 0007
AISTATS3
2024 Communication-Efficient Federated Non-Linear Bandit Optimization
abstract
Federated optimization studies the problem of collaborative function optimization among multiple clients (e.g. mobile devices or organizations) under the coordination of a central server. Since the data is collected separately by each client and always remains decentralized, federated optimization preserves data privacy and allows for large-scale computing, which makes it a promising decentralized machine learning paradigm. Though it is often deployed for tasks that are online in nature, e.g., next-word prediction on keyboard apps, most works formulate it as an offline problem. The few exceptions that consider federated bandit optimization are limited to very simplistic function classes, e.g., linear, generalized linear, or non-parametric function class with bounded RKHS norm, which severely hinders its practical usage. In this paper, we propose a new algorithm, named Fed-GO-UCB, for federated bandit optimization with generic non-linear objective function. Under some mild conditions, we rigorously prove that Fed-GO-UCB is able to achieve sub-linear rate for both cumulative regret and communication cost. At the heart of our theoretical analysis are distributed regression oracle and individual confidence set construction, which can be of independent interests. Empirical evaluations also demonstrate the effectiveness of the proposed algorithm.
Chuanhao Li 0002, Chong Liu 0007, Yu-Xiang Wang 0003
ICLR2
2023 Global Optimization with Parametric Function Approximation
abstract
We consider the problem of global optimization with noisy zeroth order oracles — a well-motivated problem useful for various applications ranging from hyper-parameter tuning for deep learning to new material design. Existing work relies on Gaussian processes or other non-parametric family, which suffers from the curse of dimensionality. In this paper, we propose a new algorithm GO-UCB that leverages a parametric family of functions (e.g., neural networks) instead. Under a realizable assumption and a few other mild geometric conditions, we show that GO-UCB achieves a cumulative regret of $\tilde{O}(\sqrt{T})$ where $T$ is the time horizon. At the core of GO-UCB is a carefully designed uncertainty set over parameters based on gradients that allows optimistic exploration. Synthetic and real-world experiments illustrate GO-UCB works better than popular Bayesian optimization approaches, even if the model is misspecified.
Chong Liu 0007, Yu-Xiang Wang 0003
ICML1
2023 No-Regret Linear Bandits beyond Realizability
abstract
We study linear bandits when the underlying reward function is not linear. Existing work relies on a uniform misspecification parameter $\epsilon$ that measures the sup-norm error of the best linear approximation. This results in an unavoidable linear regret whenever $\epsilon > 0$. We describe a more natural model of misspecification which only requires the approximation error at each input $x$ to be proportional to the suboptimality gap at $x$. It captures the intuition that, for optimization problems, near-optimal regions should matter more and we can tolerate larger approximation errors in suboptimal regions. Quite surprisingly, we show that the classical LinUCB algorithm — designed for the realizable case — is automatically robust against such gap-adjusted misspecification. It achieves a near-optimal $\sqrt{T}$ regret for problems that the best-known regret is almost linear in time horizon $T$. Technically, our proof relies on a novel self-bounding argument that bounds the part of the regret due to misspecification by the regret itself.
Chong Liu 0007, Ming Yin 0003, Yu-Xiang Wang 0003
UAI1
2023 Human-in-the-Loop Video Semantic Segmentation Auto-Annotation
abstract
Accurate per-pixel semantic class annotations of the entire video are crucial for designing and evaluating video semantic segmentation algorithms. However, the annotations are usually limited to a small subset of the video frames due to the high annotation cost and limited budget in practice. In this paper, we propose a novel human-in-the-loop framework called HVSA to generate semantic segmentation annotations for the entire video using only a small annotation budget. Our method alternates between active sample selection and test-time fine-tuning algorithms until annotation quality is satisfied. In particular, the active sample selection algorithm picks the most important samples to get manual annotations, where the sample can be a video frame, a rectangle, or even a super-pixel. Further, the test-time fine-tuning algorithm propagates the manual annotations of selected samples to the entire video. Real-world experiments show that our method generates highly accurate and consistent semantic segmentation annotations while simultaneously enjoys significantly small annotation cost.
Nan Qiao 0009, Yuyin Sun, Chong Liu 0007, Jiajia Luo, Ke Zhang 0028, Cheng-Hao Kuo
WACV3
2022 Doubly Robust Crowdsourcing
abstract
Large-scale labeled dataset is the indispensable fuel that ignites the AI revolution as we see today. Most such datasets are constructed using crowdsourcing services such as Amazon Mechanical Turk which provides noisy labels from non-experts at a fair price. The sheer size of such datasets mandates that it is only feasible to collect a few labels per data point. We formulate the problem of test-time label aggregation as a statistical estimation problem of inferring the expected voting score. By imitating workers with supervised learners and using them in a doubly robust estimation framework, we prove that the variance of estimation can be substantially reduced, even if the learner is a poor approximation. Synthetic and real-world experiments show that by combining the doubly robust approach with adaptive worker/item selection rules, we often need much lower label cost to achieve nearly the same accuracy as in the ideal world where all workers label all data points.
Chong Liu 0007, Yu-Xiang Wang 0003
J. Artif. Intell. Res.1
2021 Revisiting Model-Agnostic Private Learning: Faster Rates and Active Learning
abstract
The Private Aggregation of Teacher Ensembles (PATE) framework is one of the most promising recent approaches in differentially private learning. Existing theoretical analysis shows that PATE consistently learns any VC-classes in the realizable setting, but falls short in explaining its success in more general cases where the error rate of the optimal classifier is bounded away from zero. We fill in this gap by introducing the Tsybakov Noise Condition (TNC) and establish stronger and more interpretable learning bounds. These bounds provide new insights into when PATE works and improve over existing results even in the narrower realizable setting. We also investigate the compelling idea of using active learning for saving privacy budget. The novel components in the proofs include a more refined analysis of the majority voting classifier — which could be of independent interest — and an observation that the synthetic “student” learning problem is nearly realizable by construction under the Tsybakov noise condition.
Chong Liu 0007, Yuqing Zhu 0005, Kamalika Chaudhuri, Yu-Xiang Wang 0003
AISTATS1
2021 Revisiting Model-Agnostic Private Learning: Faster Rates and Active Learning
abstract
The Private Aggregation of Teacher Ensembles (PATE) framework is one of the most promising recent approaches in differentially private learning. Existing theoretical analysis shows that PATE consistently learns any VC-classes in the realizable setting, but falls short in explaining its success in more general cases where the error rate of the optimal classifier is bounded away from zero. We fill in this gap by introducing the Tsybakov Noise Condition (TNC) and establish stronger and more interpretable learning bounds. These bounds provide new insights into when PATE works and improve over existing results even in the narrower realizable setting. We also investigate the compelling idea of using active learning for saving privacy budget, and empirical studies show the effectiveness of this new idea. The novel components in the proofs include a more refined analysis of the majority voting classifier --- which could be of independent interest --- and an observation that the synthetic "student" learning problem is nearly realizable by construction under the Tsybakov noise condition.
Chong Liu 0007, Yuqing Zhu 0005, Kamalika Chaudhuri, Yu-Xiang Wang 0003
J. Mach. Learn. Res.1
2018 Dual Set Multi-Label Learning
abstract
In this paper, we propose a new learning framework named dual set multi-label learning, where there are two sets of labels, and an object has one and only one positive label in each set. Compared to general multi-label learning, the exclusive relationship among labels within the same set, and the pairwise inter-set label relationship are much more explicit and more likely to be fully exploited. To handle such kind of problems, a novel boosting style algorithm with model-reuse and distribution adjusting mechanisms is proposed to make the two label sets help each other. In addition, theoretical analyses are presented to show the superiority of learning from dual label sets to learning directly from all labels. To empirically evaluate the performance of our approach, we conduct experiments on two manually collected real-world datasets along with an adapted dataset. Experimental results validate the effectiveness of our approach for dual set multi-label learning.
Chong Liu 0007, Peng Zhao 0006, Sheng-Jun Huang, Yuan Jiang 0001, Zhi-Hua Zhou
AAAI1