No-regret algorithms for online k-submodular maximization
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Abstract (arXiv)
We present a polynomial time algorithm for online maximization of k-submodular maximization. For online (nonmonotone) k-submodular maximization, our algorithm achieves a tight approximate factor in an approximate regret. For online monotone k-submodular maximization, our approximate-regret matches to the best-known approximation ratio, which is tight asymptotically as k tends to infinity. Our approach is based on the Blackwell approachability theorem and online linear optimization.
Key facts. Cited by 4 papers in the map (data through 7 Oct 2026). First posted on arXiv 13 Jul 2018.
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Citing papers per year: 2023: 1; 2024: 1; 2025: 2.
4 papers.
- 2024Stochastic k-Submodular Bandits with Full Bandit Feedbackcited by 3
- 2025A Unified Approach to Submodular Maximization Under Noisecited by 1
- 2023Robust Approximation Algorithms for Non-monotone k-Submodular Maximization under a Knapsack Constraintcited by 0
- 2025Fast Stochastic Greedy Algorithm for k-Submodular Cover Problemcited by 0
- 2025Fast Stochastic Greedy Algorithm for k-Submodular Cover Problem2 Nov 2025
- 2025A Unified Approach to Submodular Maximization Under Noise24 Oct 2025
- 2024Stochastic k-Submodular Bandits with Full Bandit Feedback14 Dec 2024
- 2023Robust Approximation Algorithms for Non-monotone k-Submodular Maximization under a Knapsack Constraint21 Sep 2023