This category explores the intersection of quantitative finance and machine learning, where advanced algorithms meet complex market data to uncover hidden patterns. Researchers in this space apply statistical modeling and artificial intelligence to predict asset prices, manage risk, and optimize trading strategies, pushing the boundaries of how financial systems are understood and navigated.

Every new preprint in this field is sourced directly from arXiv. At Gist.Science, we process these fresh submissions to provide both accessible plain-language explanations and detailed technical summaries, ensuring that groundbreaking insights are available to everyone, regardless of their background in mathematics or finance.

Below are the latest papers in Q-Fin — Mf, offering a curated look at the most recent developments shaping the future of algorithmic finance.

🤖 machine learning

How Much of a 10-K Matters? Aggregation-Dependent Value of Full-Text versus Risk-Factor Sentiment

This paper demonstrates that while full-text 10-K filings yield superior sentiment metrics for sector and portfolio-level predictions of returns and volatility, the narrower Item 1A risk-factor sections outperform at the individual firm level due to the interplay between document volume and available training signal, thereby establishing a supervised lexicon-learning approach as more effective than traditional dictionaries for regulatory disclosure analysis.

Sanggyu Sean Choi2026-07-17
💰 quantitative finance

On a Merton Problem with Irreversible Healthcare Investment

This paper proposes a tractable dynamic framework extending Merton's portfolio problem to include irreversible healthcare investment, formulating the joint optimization of consumption, portfolio choice, and investment timing as a stochastic control-stopping problem that is solved via a dual two-dimensional optimal stopping approach to derive regularity properties and characterize the optimal investment boundary.

Giorgio Ferrari, Shihao Zhu2026-07-15
💰 quantitative finance

Signature SDEs from an affine and polynomial perspective

This paper demonstrates that signature stochastic differential equations can be characterized as affine and polynomial processes on the extended tensor algebra, enabling the derivation of explicit formulas for their Fourier-Laplace transforms and expected values via converging power series solutions to Riccati and linear ODEs, thereby providing a universal framework for path-dependent Itô-diffusions with analytically tractable laws.

Christa Cuchiero, Sara Svaluto-Ferro, Josef Teichmann2026-07-08