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ENTITY Online Convex Optimization

Online Convex Optimization

PulseAugur coverage of Online Convex Optimization — every cluster mentioning Online Convex Optimization across labs, papers, and developer communities, ranked by signal.

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RECENT · PAGE 1/1 · 12 TOTAL
  1. TOOL · CL_321561 ·

    New algorithm tackles adaptive online learning with time-varying costs

    Researchers have developed a new algorithm for Online Convex Optimization (OCO) that addresses time-varying movement costs and delayed feedback. This novel approach offers improved data-dependent regret bounds for arbit…

  2. TOOL · CL_280338 ·

    New algorithm tackles heavy-tailed noise in online convex optimization

    Researchers have developed a new method for online convex optimization that can handle heavy-tailed noise without requiring prior knowledge of the noise's properties. The proposed algorithm achieves a regret bound that …

  3. RESEARCH · CL_273666 ·

    New arXiv papers explore advanced online optimization techniques · 3 sources tracked

    Three new research papers published on arXiv explore advanced optimization techniques in machine learning. The first paper details sharp oracle-regret tradeoffs for projection-free online convex optimization, providing …

  4. RESEARCH · CL_268895 ·

    New research tackles dynamic regret in online learning with novel methods · 3 sources tracked

    Three new research papers explore dynamic regret minimization in online learning settings. The first paper focuses on Follow-the-Regularized-Leader (FTRL) methods for curved losses and adaptive optimizers like Adam, pre…

  5. RESEARCH · CL_218837 ·

    Minimax Alternating Regret for Experts Problem and OCO Resolved · 2 sources tracked

    Researchers have resolved the minimax regret rate for the Experts Problem and Online Convex Optimization (OCO). For the d-expert problem, the minimax alternating regret is shown to be $\Theta(\log d)$, independent of th…

  6. TOOL · CL_206365 ·

    New method tackles online convex optimization with pairwise feedback

    Researchers have introduced a novel approach to online convex optimization that utilizes dueling (pairwise comparison) feedback. This method converts the binary preference data into approximate gradients, allowing the a…

  7. TOOL · CL_174147 ·

    New method ensures real-time safety for critical IoT systems

    A new paper introduces OCO-PAoI-Hard, a method for ensuring real-time safety in critical IoT systems by guaranteeing that the Age of Information (AoI) stays below a hard deadline. This approach addresses limitations of …

  8. TOOL · CL_139637 ·

    New theory achieves logarithmic high-probability regret in online convex optimization

    Researchers have developed a new theoretical framework for online convex optimization (OCO) that achieves logarithmic high-probability regret. This advancement addresses the challenge of learning with limited feedback, …

  9. RESEARCH · CL_91203 ·

    New Principle Achieves Optimal Online Inventory Optimization

    Researchers have developed a novel principle for online inventory optimization (OIO) that achieves optimal performance on general convex sets. This method, which involves maintaining a hidden target and projecting it on…

  10. RESEARCH · CL_91216 ·

    New arXiv Papers Detail Advances in Convex Optimization Techniques

    Two new research papers on arXiv explore advancements in convex optimization. The first paper introduces a unified probing model for Online Convex Optimization (OCO) that can improve worst-case regret even with a sublin…

  11. RESEARCH · CL_62643 ·

    AI agents tackle temporal regret and dynamic optimization challenges

    Two new research papers explore advanced methods for improving AI agent decision-making and learning. The first paper, "Trivium," introduces temporal regret as a key objective for causal-memory controllers, aiming to lo…

  12. TOOL · CL_30819 ·

    New theory links polyhedral instability to online learning regret

    Researchers have developed a new theoretical framework for understanding regret in online learning problems involving combinatorial actions. Their work introduces the concept of 'polyhedral instability,' which quantifie…