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A Practical Guide to G-LSM: Improving High-Dimensional Option Pricing with Minimal Overhead

24 Sept 2025

Solving high-dimensional option pricing: G-LSM leverages Hermite polynomials and gradients to achieve a 10x accuracy boost over LSM.

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The Price of Friction: How Transaction Costs Change the Strategic Trading Game

23 Sept 2025

This paper extends the Nash equilibrium model to markets with transaction costs, characterizing the solution via a system of FBSDEs.

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Nash Equilibrium and Revealed Risk Exposure with Endogenous Price Impact

23 Sept 2025

We derive a closed-form Nash equilibrium where strategic investors alter market returns by revealing a different risk exposure than their true one.

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Your Trades Move the Market: Rethinking Equilibrium When Every Order Has an Impact

23 Sept 2025

This work models a market equilibrium where investor price impact amplifies the effect of transaction costs, providing a closed-form solution.

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Validating Hyperparameters and a Weekly Re-training Strategy for DRL Option Hedging

26 Aug 2025

This research validates a weekly re-trained DRL agent, showing it outperforms static models & Black-Scholes for practical American option hedging.

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Don't Just Train Your AI, Re-Train It: The Weekly Workout Plan for a Smarter Option Hedge

26 Aug 2025

This methodology details how to train and test DRL agents for American option hedging, introducing a novel weekly re-training strategy using Chebyshev pricing.

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Avoiding the Pitfalls: A Guide to the Current State of DRL Option Hedging Research

26 Aug 2025

This review of DRL hedging literature highlights the need for hyperparameter analysis, especially for real-world American option applications.

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How Weekly AI Training Is Beating a Nobel Prize-Winning Formula

26 Aug 2025

This paper makes Deep Reinforcement Learning practical for hedging American options by optimizing hyperparameters and using a weekly re-training strategy.

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Efficient Price and Greeks Computation for American Options via Gradient-Enhanced LSM

12 Aug 2025

This article introduces G‑LSM, a sparse Hermite polynomial LSM variant using gradient info for efficient, accurate high‑dimensional American option pricing.