Convergence of a Deep BSDE solver with jumps
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Abstract (arXiv)
We study the error arising in the numerical approximation of FBSDEs and related PIDEs by means of a deep learning-based method. Our results focus on decoupled FBSDEs with jumps and extend the seminal work of HAn and Long (2020) analyzing the numerical error of the deep BSDE solver proposed in E et al. (2017). We provide a priori and a posteriori error estimates for the finite and infinite activity case.
Key facts. Cited by 4 papers in the map (data through 7 Oct 2026). First posted on arXiv 16 Jan 2025.
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Citing papers per year: 2025: 1; 2026: 3.
4 papers.
- 2025A deep solver for backward stochastic Volterra integral equationscited by 1
- 2026INEUS: Iterative Neural Solver for High-Dimensional PIDEscited by 0
- 2026A Posteriori Error Analysis for Decoupled Neural Approximations of Fully Coupled FBSDEs with Control Mismatchcited by 0
- 2026Deep Learning for Reflected BSDEs: Regularization and Error Analysiscited by 0
- 2026A Posteriori Error Analysis for Decoupled Neural Approximations of Fully Coupled FBSDEs with Control Mismatch28 Jun 2026
- 2026Deep Learning for Reflected BSDEs: Regularization and Error Analysis27 Jun 2026
- 2026INEUS: Iterative Neural Solver for High-Dimensional PIDEs7 May 2026
- 2025A deep solver for backward stochastic Volterra integral equations23 May 2025