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Fast Learning of Multidimensional Hawkes Processes via Frank-Wolfe

arXiv 2212.06081 ↗First posted 12 Dec 2022cs.LG math.OCcited by 0

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Abstract (arXiv)

Hawkes processes have recently risen to the forefront of tools when it comes to modeling and generating sequential events data. Multidimensional Hawkes processes model both the self and cross-excitation between different types of events and have been applied successfully in various domain such as finance, epidemiology and personalized recommendations, among others. In this work we present an adaptation of the Frank-Wolfe algorithm for learning multidimensional Hawkes processes. Experimental results show that our approach has better or on par accuracy in terms of parameter estimation than other first order methods, while enjoying a significantly faster runtime.

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References · 10

  1. 2020Transformer Hawkes Processcited by 235
  2. 2016Relatively-Smooth Convex Optimization by First-Order Methods, and Applicationscited by 108
  3. 2016Learning Granger Causality for Hawkes Processescited by 69
  4. 2019Self-Attentive Hawkes Processescited by 23
  5. 2014Shaping Social Activity by Incentivizing Userscited by 15
  6. 2020Analysis of the Frank-Wolfe Method for Convex Composite Optimization involving a Logarithmically-Homogeneous Barriercited by 11
  7. 2020Inexact Relative Smoothness and Strong Convexity for Optimization and Variational Inequalities by Inexact Modelcited by 4
  8. 2018Dual optimization for convex constrained objectives without the gradient-Lipschitz assumptioncited by 2
  9. 2022Online Learning for Mixture of Multivariate Hawkes Processescited by 2
  10. 2022Differentially Private Learning of Hawkes Processescited by 1

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