ResearchTrend.AI
  • Papers
  • Communities
  • Events
  • Blog
  • Pricing
Papers
Communities
Social Events
Terms and Conditions
Pricing
Parameter LabParameter LabTwitterGitHubLinkedInBlueskyYoutube

© 2025 ResearchTrend.AI, All rights reserved.

  1. Home
  2. Papers
  3. 2209.15010
  4. Cited By
A deep learning approach to the probabilistic numerical solution of
  path-dependent partial differential equations

A deep learning approach to the probabilistic numerical solution of path-dependent partial differential equations

28 September 2022
Jiang Yu Nguwi
Nicolas Privault
ArXivPDFHTML

Papers citing "A deep learning approach to the probabilistic numerical solution of path-dependent partial differential equations"

3 / 3 papers shown
Title
Multilevel Picard approximations and deep neural networks with ReLU, leaky ReLU, and softplus activation overcome the curse of dimensionality when approximating semilinear parabolic partial differential equations in $L^p$-sense
Multilevel Picard approximations and deep neural networks with ReLU, leaky ReLU, and softplus activation overcome the curse of dimensionality when approximating semilinear parabolic partial differential equations in LpL^pLp-sense
Ariel Neufeld
Tuan Anh Nguyen
34
0
0
30 Sep 2024
Full error analysis of the random deep splitting method for nonlinear parabolic PDEs and PIDEs
Full error analysis of the random deep splitting method for nonlinear parabolic PDEs and PIDEs
Ariel Neufeld
Philipp Schmocker
Sizhou Wu
34
7
0
08 May 2024
PDGM: a Neural Network Approach to Solve Path-Dependent Partial
  Differential Equations
PDGM: a Neural Network Approach to Solve Path-Dependent Partial Differential Equations
Yuri F. Saporito
Zhao-qin Zhang
28
9
0
04 Mar 2020
1