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Time-Varying Convex Optimization: Time-Structured Algorithms and Applications

arXiv 2006.08500 ↗First posted 15 Jun 2020math.OC cs.SY eess.SYcited by 31

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Abstract (arXiv)

Optimization underpins many of the challenges that science and technology face on a daily basis. Recent years have witnessed a major shift from traditional optimization paradigms grounded on batch algorithms for medium-scale problems to challenging dynamic, time-varying, and even huge-size settings. This is driven by technological transformations that converted infrastructural and social platforms into complex and dynamic networked systems with even pervasive sensing and computing capabilities. The present paper reviews a broad class of state-of-the-art algorithms for time-varying optimization, with an eye to both algorithmic development and performance analysis. It offers a comprehensive overview of available tools and methods, and unveils open challenges in application domains of broad interest. The real-world examples presented include smart power systems, robotics, machine learning, and data analytics, highlighting domain-specific issues and solutions. The ultimate goal is to exempify wide engineering relevance of analytical tools and pertinent theoretical foundations.

Key facts. Cited by 31 papers in the map (data through 7 Oct 2026). First posted on arXiv 15 Jun 2020.

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Citing papers per year: 2021: 6; 2022: 4; 2023: 4; 2024: 7; 2025: 3; 2026: 7.

31 papers.

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  1. 2022On Controller Tuning with Time-Varying Bayesian Optimizationcited by 13
  2. 2021Learning Time-Varying Graphs from Online Datacited by 12
  3. 2021Distributed support-vector-machine over dynamic balanced directed networkscited by 8
  4. 2022Event-Triggered Time-Varying Bayesian Optimizationcited by 7
  5. 2024Towards a Systems Theory of Algorithmscited by 7
  6. 2024Energy-Efficient Federated Edge Learning with Streaming Data: A Lyapunov Optimization Approachcited by 6
  7. 2025Decision-Dependent Stochastic Optimization: The Role of Distribution Dynamicscited by 5
  8. 2021A Contraction Theory Approach to Optimization Algorithms from Acceleration Flowscited by 3
  9. 2021Subgroup Fairness in Two-Sided Marketscited by 3
  10. 2026Convex Optimization with Nested Evolving Feasible Setscited by 3
  11. 2023Robust Online Learning over Networkscited by 2
  12. 2025Time-Varying Optimization for Streaming Data Via Temporal Weightingcited by 2
19 more
  1. 2021Online Graph Learning in Dynamic Environmentscited by 1
  2. 2022A Survey on Distributed Online Optimization and Gamecited by 1
  3. 2023Maximum Likelihood With a Time Varying Parametercited by 1
  4. 2023Online Distributed Learning with Quantized Finite-Time Coordinationcited by 1
  5. 2024A Novel Theoretical Framework for Exponential Smoothingcited by 1
  6. 2024Prediction techniques for dynamic imaging with online primal-dual methodscited by 1
  7. 2025WEEP: A Differentiable Nonconvex Sparse Regularizer via Weakly-Convex Envelopecited by 1
  8. 2026Decentralized Time-Varying Optimization for Streaming Data via Temporal Weightingcited by 1
  9. 2021Online Optimization and Ambiguity-based Learning of Distributionally Uncertain Dynamic Systemscited by 0
  10. 2022Improving the Performance of Robust Control through Event-Triggered Learningcited by 0
  11. 2023Communication-Efficient Zeroth-Order Distributed Online Optimization: Algorithm, Theory, and Applicationscited by 0
  12. 2024Online Resource Allocation for Edge Intelligence with Colocated Model Retraining and Inferencecited by 0
  13. 2024Time-Varying Convex Optimization with O(n) Computational Complexitycited by 0
  14. 2024Online optimisation for dynamic electrical impedance tomographycited by 0
  15. 2026Higher-Order Equilibrium Tracking for EM-Compressible Online Estimationcited by 0
  16. 2026A Controlled Diagnostic Study of Hardware-Induced Distortions in Hardware-Aware Trainingcited by 0
  17. 2026Distributed Optimization with Streaming Data: A Temporal Weighting Perspectivecited by 0
  18. 2026Convex Optimization with Nested Evolving Feasible Sets (CONES) under Time-Varying Loss Functionscited by 0
  19. 2026Online Learning via Learned Latent Bayesian Trackingcited by 0