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ENTITY Follow-the-Regularized-Leader

Follow-the-Regularized-Leader

PulseAugur coverage of Follow-the-Regularized-Leader — every cluster mentioning Follow-the-Regularized-Leader across labs, papers, and developer communities, ranked by signal.

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RECENT · PAGE 1/1 · 8 TOTAL
  1. TOOL · CL_327525 ·

    New paper details minimax-optimal bounds for online linear optimization

    A new paper published on arXiv details advancements in online linear optimization on $\ell_p$ balls. The research introduces a Follow-the-Regularized-Leader (FTRL) algorithm that achieves minimax-optimal regret bounds, …

  2. TOOL · CL_299738 ·

    New algorithms tackle prediction with expert advice under heavy-tailed losses

    Researchers have developed new algorithms for prediction with expert advice, specifically addressing scenarios with heavy-tailed losses. Existing methods can be suboptimal when losses have a bounded moment less than one…

  3. TOOL · CL_277234 ·

    New algorithm achieves optimal regret for adversarial linear CMDPs

    Researchers have developed a new primal-dual algorithm that achieves optimal $\widetilde{\mathcal{O}}(\sqrt{K})$ regret and cumulative constraint violation for episodic adversarial linear CMDPs with unknown transitions.…

  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. TOOL · CL_206375 ·

    New research explores 1/2-Tsallis-INF algorithm for best-arm identification

    This research paper investigates the effectiveness of the 1/2-Tsallis-INF algorithm, a known method for minimizing regret in multi-armed bandit problems, when applied to the task of identifying the best arm. The study a…

  6. TOOL · CL_195906 ·

    New algorithm achieves $\tilde{O}(T^{-1/4})$ convergence in bilinear saddle-point problems

    Researchers have developed a new uncoupled learning algorithm that achieves last-iterate convergence to Nash equilibrium in bilinear saddle-point problems. This algorithm guarantees convergence with a rate of $\tilde{O}…

  7. RESEARCH · CL_72435 ·

    New adaptive learning rates enhance Follow-the-Perturbed-Leader algorithm

    Researchers have developed a new adaptive learning rate method for the Follow-the-Perturbed-Leader (FTPL) algorithm in online learning. This approach introduces surrogate probability functions to enable probability-depe…

  8. TOOL · CL_48995 ·

    Paper analyzes strategic surplus against FTRL learners in games

    This paper investigates the strategic surplus achievable against a Follow-the-Regularized-Leader (FTRL) learning algorithm in two-player zero-sum games. The research demonstrates that the extraction of this surplus is a…