Search Results for author: Junfan Li

Found 6 papers, 4 papers with code

On the Necessity of Collaboration in Online Model Selection with Decentralized Data

no code implementations15 Apr 2024 Junfan Li, Zenglin Xu, Zheshun Wu, Irwin King

We consider online model selection with decentralized data over $M$ clients, and study a fundamental problem: the necessity of collaboration.

Model Selection

Topology Learning for Heterogeneous Decentralized Federated Learning over Unreliable D2D Networks

no code implementations21 Dec 2023 Zheshun Wu, Zenglin Xu, Dun Zeng, Junfan Li, Jie Liu

To address these challenges, we conduct a thorough theoretical convergence analysis for DFL and derive a convergence bound.

Federated Learning

Ahpatron: A New Budgeted Online Kernel Learning Machine with Tighter Mistake Bound

1 code implementation12 Dec 2023 Yun Liao, Junfan Li, Shizhong Liao, QinGhua Hu, Jianwu Dang

In this paper, we study the mistake bound of online kernel learning on a budget.

Nearly Optimal Algorithms with Sublinear Computational Complexity for Online Kernel Regression

1 code implementation14 Jun 2023 Junfan Li, Shizhong Liao

The trade-off between regret and computational cost is a fundamental problem for online kernel regression, and previous algorithms worked on the trade-off can not keep optimal regret bounds at a sublinear computational complexity.

regression

Improved Regret Bounds for Online Kernel Selection under Bandit Feedback

1 code implementation9 Mar 2023 Junfan Li, Shizhong Liao

We apply the two algorithms to online kernel selection with time constraint and prove new regret bounds matching or improving the previous $O(\sqrt{T\ln{K}} +\Vert f\Vert^2_{\mathcal{H}_i}\max\{\sqrt{T},\frac{T}{\sqrt{\mathcal{R}}}\})$ expected bound where $\mathcal{R}$ is the time budget.

Improved Kernel Alignment Regret Bound for Online Kernel Learning

1 code implementation26 Dec 2022 Junfan Li, Shizhong Liao

If the eigenvalues of the kernel matrix decay exponentially, then our algorithm enjoys a regret of $O(\sqrt{\mathcal{A}_T})$ at a computational complexity of $O(\ln^2{T})$.

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