mlsanityData to 14 Oct 2026

An Online Multiple Kernel Parallelizable Learning Scheme

arXiv 2308.10101 ↗First posted 19 Aug 2023cs.LG eess.SPcited by 1

Not on the map. Why?

Abstract (arXiv)

The performance of reproducing kernel Hilbert space-based methods is known to be sensitive to the choice of the reproducing kernel. Choosing an adequate reproducing kernel can be challenging and computationally demanding, especially in data-rich tasks without prior information about the solution domain. In this paper, we propose a learning scheme that scalably combines several single kernel-based online methods to reduce the kernel-selection bias. The proposed learning scheme applies to any task formulated as a regularized empirical risk minimization convex problem. More specifically, our learning scheme is based on a multi-kernel learning formulation that can be applied to widen any single-kernel solution space, thus increasing the possibility of finding higher-performance solutions. In addition, it is parallelizable, allowing for the distribution of the computational load across different computing units. We show experimentally that the proposed learning scheme outperforms the combined single-kernel online methods separately in terms of the cumulative regularized least squares cost metric.

Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 8 of its 43 references that are in the map. First posted on arXiv 19 Aug 2023.

Builds on

8 of 43 references.

References · 8

  1. 2021Convex optimizationcited by 2,515
  2. 2019Introduction to Online Convex Optimizationcited by 803
  3. 2019Online Learning: A Modern Introduction Using Convex Optimizationcited by 417
  4. 2015Online Optimization : Competing with Dynamic Comparatorscited by 99
  5. 2013Projection onto the probability simplex: An efficient algorithm with a simple proof, and an applicationcited by 67
  6. 2017Random Feature-based Online Multi-kernel Learning in Environments with Unknown Dynamicscited by 28
  7. 2019Beyond Least-Squares: Fast Rates for Regularized Empirical Risk Minimization through Self-Concordancecited by 28
  8. 2019Optimally Compressed Nonparametric Online Learningcited by 3

Built on by

Cited by year (2026 to 14 Oct)

Citing papers per year: 2026: 1.

1 paper.