Papers, ranked by score

Ordered by a blend of empirical rigor (60%) and math complexity (40%).

The Term Structure of Implied Fee Rates in Liquidity Pools

We develop a no-arbitrage framework to recover implied fee rates from option-implied information and quantify fee compensation for liquidity providers in automated market maker (AMM) pools. Expected accumulated fees equal the current pool value minus the risk-neutral value of its terminal payoff, re

Holy Grail Math 8.5 Rigor 7.5 ·  October 26, 2026

Deep Learning and Elicitability for McKean-Vlasov FBSDEs With Common Noise

We present a novel numerical method for solving McKean-Vlasov forward-backward stochastic differential equations (MV-FBSDEs) with common noise, combining Picard iterations, elicitability and deep learning. The key innovation involves elicitability to derive a path-wise loss function, enabling effici

Holy Grail Math 8.5 Rigor 7 Code ·  December 16, 2025

Optimal Trading in Automated Market Makers with Deep Learning

This article explores the optimisation of trading strategies in Constant Function Market Makers (CFMMs) and centralised exchanges. We develop a model that accounts for the interaction between these two markets, estimating the conditional dependence between variables using the concept of conditional

Lab Rats Math 8 Rigor 4.5 ·  April 5, 2023

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