Jiayu Yi
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Jiayu Yi has a total of 4 co-authors. Here are the top co-authors by number of shared publications:
- Minxuan Hu
Cornell Ann S. Bowers College of Computing and Information Science, Cornell University, Ithaca, NY, USA
5 shared publications - Wenxi Sun
Johns Hopkins University
5 shared publications - Ziheng Chen
Department of Mathematics, University of Texas at Austin, Austin, TX, USA
5 shared publications - Qishi Zhan
Department of Mathematical and Statistical Science Marquette University Milwaukee Wisconsin USA
1 shared publication
Latest Publications
- Open Access
- 8 November 2026
- Published by Atlantis Press SARL
- p. 305-313
Who Fire-Sells? Public Pensions as Conditional, Not Aggregate, Sellers in Drawdowns
- 8 November 2026
- Published by Atlantis Press SARL
- p. 305-313
Open AccessWho Fire-Sells? Public Pensions as Conditional, Not Aggregate, Sellers in Drawdowns
- 4 July 2026
- Published by Elsevier in Finance Research Letters
- Vol. 108
Reinforcement learning for option hedging: Static implied-volatility fit versus shortfall-aware performance
- 4 July 2026
- Published by Elsevier in Finance Research Letters
- Vol. 108
Reinforcement learning for option hedging: Static implied-volatility fit versus shortfall-aware performance
- Open Access
- 29 May 2026
- Published by Association for Computing Machinery (ACM)
- p. 220-227
Deconfounding ESG-Driven Resilience: A Computational Pipeline for State-Dependent Crash Insurance
- 29 May 2026
- Published by Association for Computing Machinery (ACM)
- p. 220-227
Open AccessDeconfounding ESG-Driven Resilience: A Computational Pipeline for State-Dependent Crash Insurance
- Open Access
- 24 April 2026
- Published by Association for Computing Machinery (ACM)
- p. 1317-1324
Adaptive-QLBS and RLOP: Differentiable Reinforcement Learning for Dynamic Option Hedging
- 24 April 2026
- Published by Association for Computing Machinery (ACM)
- p. 1317-1324
Open AccessAdaptive-QLBS and RLOP: Differentiable Reinforcement Learning for Dynamic Option Hedging
- Open Access
- 17 March 2026
- Published by Elsevier in SSRN Electronic Journal
Autonomous AI Agents for Option Hedging: Enhancing Financial Stability through Shortfall Aware Reinforcement Learning
The deployment of autonomous AI agents in derivatives markets has widened a practical gap between static model calibration and realized hedging outcomes. We introduce two reinforcement learning frameworks, a novel Replication Learning of Option Pricing (RLOP) approach and an adaptive extension of Q-learner in Black-Scholes (QLBS), that prioritize shortfall probability and align learning objectives with downside sensitive hedging. Using listed SPY and XOP options, we evaluate models using realized path delta hedging outcome distributions, shortfall probability, and tail risk measures such as Expected Shortfall. Empirically, RLOP reduces shortfall frequency in most slices and shows the clearest tail-risk improvements in stress, while implied volatility fit often favors parametric models yet poorly predicts after-cost hedging performance. This friction-aware RL framework supports a practical approach to autonomous derivatives risk management as AI-augmented trading systems scale.
- 17 March 2026
- Published by Elsevier in SSRN Electronic Journal
Open AccessAutonomous AI Agents for Option Hedging: Enhancing Financial Stability through Shortfall Aware Reinforcement Learning
The deployment of autonomous AI agents in derivatives markets has widened a practical gap between static model calibration and realized hedging outcomes. We introduce two reinforcement learning frameworks, a novel Replication Learning of Option Pricing (RLOP) approach and an adaptive extension of Q-learner in Black-Scholes (QLBS), that prioritize shortfall probability and align learning objectives with downside sensitive hedging. Using listed SPY and XOP options, we evaluate models using realized path delta hedging outcome distributions, shortfall probability, and tail risk measures such as Expected Shortfall. Empirically, RLOP reduces shortfall frequency in most slices and shows the clearest tail-risk improvements in stress, while implied volatility fit often favors parametric models yet poorly predicts after-cost hedging performance. This friction-aware RL framework supports a practical approach to autonomous derivatives risk management as AI-augmented trading systems scale.