Papers, ranked by score

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

Environmental CVA with K-Robust Wrong-Way Risk

Although climate and nature related scenario analysis is increasingly important in finance, operational implementations remain limited for translating long horizon environmental scenarios into counterparty credit risk measures used in pricing and regulatory capital. We propose an environmental valua

Holy Grail Math 8.5 Rigor 6.5 ·  March 25, 2026

Differential Machine Learning for 0DTE Options with Stochastic Volatility and Jumps

We present a differential machine learning method for zero-days-to-expiry (0DTE) options under a stochastic-volatility jump-diffusion model. To handle the ultra-short-maturity regime, we express the option price in Black-Scholes form with a maturity-gated variance correction, combining supervision o

Holy Grail Math 7 Rigor 6.5 ·  March 8, 2026

Diagram-to-Circuit QNLP for Financial Sentiment Analysis

We study a \emph{QDisCoCirc}-inspired, chunked diagram-to-circuit quantum natural language processing (QNLP) model for three-class sentiment classification of financial texts. In our classical simulations, we keep the Hilbert-space dimension manageable by decomposing each sentence into short contigu

Holy Grail Math 5.5 Rigor 5 ·  November 24, 2025

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