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Quantitative Finance

arXiv preprints from January 1, 2026 through September 19, 2026 — 19:22:01 EST

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Posted in q-fin.PM · 2026-09-10 · Jaehyung Choi

Entropic Value-at-Risk parity for tempered stable returns

We develop Entropic Value-at-Risk (EVaR) parity for tempered stable returns. EVaR-based inverse risk parity (IRP) and equal risk contribution (ERC) portfolios are constructed using multivariate normal tempered stable models and independent component analysis with tempered stable components. We derive the corresponding asset-level EVaR...

💬 0 commentsarXiv:2609.11905v1PDF
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Posted in q-fin.TR · 2026-09-10 · Felipe Moret, Fabrizio Lillo

Deep Learning of Robust Market Making under Regime-Switching Order Flow

Classical market-making strategies based on stochastic control, such as the Avellaneda-Stoikov and the Guéant-Lehalle-Fernandez-Tapia (GLFT) extension, provide closed-form quoting rules, but rest on assumptions that break down at realistic microstructure timescales. One of them is that order flow is stationary, while empirical...

💬 0 commentsarXiv:2609.11614v1PDF
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Posted in q-fin.TR · 2026-09-09 · Magnus Hansson

dexamine: A Python package for Uniswap event data on Ethereum

Decentralized exchanges record trading and liquidity provision on public blockchains, but empirical analysis requires interpreting these records and linking them to execution metadata. dexamine is a Python package that parses Uniswap v2 and v3 events on Ethereum. It converts transaction receipt logs into observations of trades and...

💬 0 commentsarXiv:2609.10407v1PDF
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Posted in q-fin.MF · 2026-09-08 · Jan Vecer

Geometric and Arithmetic Likelihood Aggregation for Diffusions with Heterogeneous Volatility

We study how to combine diffusion models that disagree about drift and covariance. Candidate-first relative-entropy minimization gives geometric pooling, whereas expert-first minimization gives the arithmetic mixture associated with weighted logarithmic wealth. Different quadratic variations can make path-space entropy infinite, and...

💬 0 commentsarXiv:2609.09470v1PDF
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Posted in q-fin.ST · 2026-09-08 · Othmane Zarhali, Emmanuel Bacry, Jean-François Muzy

The Log S-fBM model: Statistical analysis

The Log S-fBM model, introduced by Wu et al., is a stochastic volatility model whose log volatility is a stationary fractional Brownian motion (S-fBM): a stationary Gaussian process with power-decaying autocovariance driven by the Hurst exponent $H$, and variance scaled by an intermittency coefficient. A key property is that it...

💬 0 commentsarXiv:2609.09405v1PDF
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Posted in q-fin.MF · 2026-09-08 · Sébastien Bossu, Sebastian Gaitan-Escarpeta

The Delta of a Variance Swap

We define the variance swap delta as the sensitivity of the price of variance to a change in underlying price. We use Carr-Madan spanning formulas to analyze this sensitivity when the implied volatility smile curve may depend on the underlying price. We show that the variance swap total delta is zero for the class of smile curves that...

💬 0 commentsarXiv:2609.08959v1PDF
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Posted in q-fin.TR · 2026-09-08 · Pasquale Della Corte, Robert Kosowski, Dimitris Papadimitriou, Nikolaos P. Rapanos

The Double-Edged Sword of Short-Selling Bans

We develop a theoretical model that endogenizes the regulator's decision to impose short-selling bans to prevent large stock price declines. Empirically, we test the model's predictions using the cross-sectional variation in short-selling restrictions implemented across European countries in 2020. Consistent with our model, we find...

💬 0 commentsarXiv:2609.08881v1PDF
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Posted in q-fin.MF · 2026-09-08 · Jan Vecer

Numeraire Invariance of Entropy-Projected Martingale Measures

Let \(P\) be a fixed physical law and let \(Q\) be an equivalent martingale measure selected from the martingale-measure set associated with a chosen numeraire. A change of numeraire maps \(Q\) to \(T_LQ\), where \(d(T_LQ)=L\,dQ\) and \(L\) is the terminal likelihood ratio. The forward relative-entropy projection minimizing...

💬 0 commentsarXiv:2609.08605v1PDF
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Posted in q-fin.MF · 2026-09-08 · Yingli Wang, Xiaoyu Wang

Variance-Optimal Hedging in the Rough Hawkes--Heston Model

We study variance-optimal stock hedging and the convergence of approximate strategies in the rough Hawkes--Heston model. Starting from the model's affine conditional transform and the affine Volterra jump framework, we obtain semi-explicit hedges for European calls and a representation of the minimum quadratic error through the...

💬 0 commentsarXiv:2609.08541v1PDF
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Posted in q-fin.GN · 2026-09-08 · Alexander Crosier, Kyle Onghai, Ronnie Sircar

AI for AI: Optimizing Additional Infrastructure Build-out to Power Artificial Intelligence Data Centers

The twenty-first century's transformative technology, artificial intelligence, is increasingly constrained by the twentieth century's transformative technology, the electricity grid. Rapid growth in electricity demand from data centers is leading to higher electricity prices, without a compensating supply-side response. We develop a...

💬 0 commentsarXiv:2609.08166v1PDF
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Posted in q-fin.TR · 2026-09-07 · Ramzi Jebali

Regimes in the Order Flow

Financial markets alternate between periods of relative stability and instability, with structural breaks marking the transitions between these regimes. Identifying such breaks in real time is a central requirement for any trading or risk system operating at high frequency. This report studies Bayesian Online Changepoint Detection...

💬 0 commentsarXiv:2609.07989v1PDF
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Posted in q-fin.GN · 2026-09-07 · Olivier Guéant

Historical Reflections on Interest Rates and the Emergence of the Yield Curve

This text grew out of a historical introduction initially written for a study of interest rates in cryptocurrency markets. The difficulty of defining a term structure for a currency without a conventional bond market led naturally to a more fundamental question: under what historical conditions does a yield curve become observable at...

💬 0 commentsarXiv:2609.07958v1PDF
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Posted in q-fin.PM · 2026-09-07 · Nikhil Devanathan, Alexandros E. Tzikas, Stephen P. Boyd

Simple Dynamic Stock/Bond/Gold Portfolios

For more than four decades, the 60/40 stock/bond portfolio has served as a benchmark for delivering reasonable returns without excessive risk. More recently, a 50/30/20 stock/bond/alternative portfolio has been suggested. We use gold as the alternative and as an inflation hedge. In this paper we ask: how much improvement over these...

💬 0 commentsarXiv:2609.07946v1PDF
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Posted in q-fin.GN · 2026-09-07 · Jeremy Bertomeu, Xiumin Martin, Ibrahima Sall

Measuring DeFi Risk

Decentralized finance (DeFi) lending has grown from nonexistent in 2017 to nearly 40 billion US Dollars in deposited funds in May 2022. Using cryptocurrency as collateral, the platforms match speculative margin trading with yield-seeking depositors lending coins pegged to the dollar (stable coins). Depositors receive claims guaranteed...

💬 0 commentsarXiv:2609.07902v1PDF
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Posted in q-fin.RM · 2026-09-07 · Max Henderson, Anton Solomko, Henry Simmons, Nick Jin, Maximilian Kloucek, John Wingate

Simplifying Cyber Cat(astrophe)s with Cyber Kittens: Power Law Plausibility for Cyber Insurance Risks

Cyber insurance requires accurate modeling of worst-case catastrophic (cat) events, but the field lacks robust quantitative approaches for estimating upper-bound losses. Building on a recent dataset of 24 cyber cat events over 30 years, this work tests whether cyber economic losses follow a power law distribution. We analyze "cyber...

💬 0 commentsarXiv:2609.07486v1PDF
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Posted in q-fin.PR · 2026-09-07 · Gijs Custers, Sven Karbach, Martin Friesen

Pricing and Hedging of Discretely Monitored Asian Options in the Volterra-Heston Model

We develop semi-closed pricing formulas and lifted-model hedging methods for discretely monitored geometric and arithmetic Asian options in the Volterra-Heston stochastic volatility model. Exploiting the affine Volterra structure, we derive a tractable transform for the joint law of the terminal log-price and the discretely monitored...

💬 0 commentsarXiv:2609.07169v1PDF
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Posted in q-fin.ST · 2026-09-06 · Kennedy Titus Kayaki, Kyungsub Lee

Asymmetric Long-Memory GARCH: Sign-Dependent Kernel Injection in a Two-Dimensional Markov Chain

We introduce ALM-GARCH, an asymmetric long-memory GARCH model in which positive and negative innovations enter conditional variance with different injection amplitudes and kernel offsets. These departures define testable level and memory channels relative to a nested symmetric benchmark. Positive Harris recurrence holds for interior...

💬 0 commentsarXiv:2609.06422v1PDF
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Posted in q-fin.CP · 2026-09-05 · Evgeny Lakshtanov

Unbiased Monte Carlo Greeks for Discontinuous Payoffs

Pathwise differentiation of Monte Carlo estimators fails at payoff discontinuities, producing zero or biased sensitivities for barriers, autocallables, and digital options. The industry workaround --- smoothing the indicator functions --- introduces bias and requires per-product calibration. We derive a correction formula that...

💬 0 commentsarXiv:2609.06137v1PDF
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Posted in q-fin.TR · 2026-09-05 · Manuel Naviglio, Fabrizio Lillo

Explainable Deep Learning for Price-Trade Dynamics: From Black-Box Forecasts to Effective Parametric Models

Understanding the joint dynamics of prices and trades is central to market microstructure, where returns and order flow interact through nonlinear and state-dependent mechanisms. Linear models are interpretable but may miss these effects, while deep neural networks improve forecasting at the cost of transparency. We use neural...

💬 0 commentsarXiv:2609.06085v1PDF
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Posted in q-fin.MF · 2026-09-04 · Vladimir Lucic

Gatheral's Conjecture Revisited

We consider the Heston model with perfect negative spot--variance correlation and its one-dimensional local-volatility projection. Let $I_T^{\mathrm H}$ and $I_T^{\mathrm{LV}}$ denote their respective integrated variances over $[0,T]$. We establish the inequality \[ \mathbb{E}\bigl[(I_T^{\mathrm H}-K)^+\bigr] < ...

💬 0 commentsarXiv:2609.05047v2PDF
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Posted in q-fin.GN · 2026-09-04 · Yu An, Yinan Su, Chen Wang

Quantity, Risk, and Return

We propose a new model of expected stock returns that incorporates quantity information from market trading activities into the factor pricing framework. We posit that the expected return of a stock is determined by not only its factor risk exposures (beta) but also the factor's quantity fluctuations (q) induced by trading flows, and...

💬 0 commentsarXiv:2609.05162v1PDF
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Posted in q-fin.MF · 2026-09-04 · Vladimir Lucic

Gatheral's Conjecture Revisited

We compare the Heston model with $ρ=-1$ to the one-dimensional local-volatility model calibrated to the same European option prices. We show that, for each fixed expiry $T>0$, their integrated variances satisfy \[ I_T^{\mathrm H}\prec_{\mathrm{cx}} I_T^{\mathrm{LV}}. \] This strict ordering gives a Heston-model counterexample to the...

💬 0 commentsarXiv:2609.05047v1PDF
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Posted in q-fin.CP · 2026-09-03 · Tetsuya Takaishi

Quantum Circuit Learning for Volatility Modeling: Multifractal Analysis of Realized Volatility Time Series

Herein, we propose a quantum circuit learning framework for modeling the realized volatility (RV) of Bitcoin and investigate the statistical properties of the predicted time series through multifractal analysis. Unlike conventional GARCH-type models, which require a pre-specified functional form for the volatility process, a...

💬 0 commentsarXiv:2609.04569v1PDF
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Posted in q-fin.PM · 2026-09-03 · Peng Liu, Yang Liu

Portfolio Diversification and Concentration under Dependence Uncertainty: A Majorization Approach

Modern portfolio theory identifies diversification as the primary tool for risk reduction. However, under model uncertainty, this cornerstone may no longer remain optimal. This paper investigates the tension between portfolio diversification and concentration under dependence uncertainty. In the absence of model uncertainty, we employ...

💬 0 commentsarXiv:2609.04496v1PDF
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Posted in q-fin.CP · 2026-09-03 · Atithi Acharya, Yue Sun, Brandon Augustino, Shouvanik Chakrabarti, Shree Hari Sureshbabu, Charlie Che

Global Multi-Maturity SPX-VIX Calibration Beyond Markovian Stitching

We develop a global framework for joint S&P 500 (SPX)-VIX smile calibration across multiple maturities without the conditional-independence restriction induced by Markovian stitching. Exact local and global feasibility are equivalent: every globally feasible law has a block-preserving SPX-Markovization that leaves each monthly...

💬 0 commentsarXiv:2609.04087v1PDF