Centralized and distributed online learning for sparse time-varying optimization
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Abstract (arXiv)
The development of online algorithms to track time-varying systems has drawn a lot of attention in the last years, in particular in the framework of online convex optimization. Meanwhile, sparse time-varying optimization has emerged as a powerful tool to deal with widespread applications, ranging from dynamic compressed sensing to parsimonious system identification. In most of the literature on sparse time-varying problems, some prior information on the system's evolution is assumed to be available. In contrast, in this paper, we propose an online learning approach, which does not employ a given model and is suitable for adversarial frameworks. Specifically, we develop centralized and distributed algorithms, and we theoretically analyze them in terms of dynamic regret, in an online learning perspective. Further, we propose numerical experiments that illustrate their practical effectiveness.
Key facts. Cited by 5 papers in the map (data through 13 Oct 2026). First posted on arXiv 31 Jan 2020.
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Citing papers per year: 2022: 1; 2023: 2; 2024: 0; 2025: 2.
5 papers.
- 2023Byzantine-Robust Distributed Online Learning: Taming Adversarial Participants in An Adversarial Environmentcited by 8
- 2022Dynamic Regret of Online Mirror Descent for Relatively Smooth Convex Cost Functionscited by 2
- 2023Locally Differentially Private Distributed Online Learning with Guaranteed Optimalitycited by 1
- 2025Follow The Approximate Sparse Leader for No-Regret Online Sparse Linear Approximationcited by 0
- 2025Fast sparse optimization via adaptive shrinkagecited by 0
- 2025Fast sparse optimization via adaptive shrinkage21 Jan 2025
- 2025Follow The Approximate Sparse Leader for No-Regret Online Sparse Linear Approximation1 Jan 2025
- 2023Byzantine-Robust Distributed Online Learning: Taming Adversarial Participants in An Adversarial Environment16 Jul 2023
- 2023Locally Differentially Private Distributed Online Learning with Guaranteed Optimality25 Jun 2023
- 2022Dynamic Regret of Online Mirror Descent for Relatively Smooth Convex Cost Functions25 Feb 2022