Quantitative Finance · Mon, Nov 9, 2026

arXiv Quantitative Finance (q-fin).

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arXiv q-fin.CP

Diversification Across Predictors: Heterogeneous Ensemble Learning for Cross-Sectional Return Prediction

In briefDiversifying Across Predictors: Mixed-Model Ensembles for Stock Return Forecasting

SummaryThis paper studies cross-sectional stock return prediction and proposes a heterogeneous ensemble that bags linear and nonlinear predictors so their errors partly cancel. The authors use a bias-variance-covariance decomposition to show how predictor aggregation parallels portfolio diversification. On CSI300 daily Alpha158 factor data, the ensemble raises Rank IC by over 13% versus standalone neural networks and outperforms tree-based methods such as XGBoost and Double Ensemble.

Danning Li

arXiv q-fin.RM

Diversified-Risk-Perception Risk Measures and Portfolio Selection

In briefPortfolio risk measures that combine several risk models to reduce reliance on one.

SummaryThis paper proposes a Diversified-Risk-Perception (DRP) framework that diversifies both assets and risk models to reduce dependence on a single probability model. It introduces DRP expected shortfall (DRP-ES), establishes its theoretical properties, and derives bounds on its sensitivity to model parameters. Empirical tests in U.S., Chinese A-share, and South Korean markets report that DRP-ES-based strategies achieve higher Sharpe ratios and lower maximum drawdowns than market benchmarks.

Yang Liu, Yuhao Liu, Jiani Shen

arXiv q-fin.MF · cs.NA · math.FA

Adjoint Kernel Sensitivity of the Rough Heston Characteristic Exponent

In briefAdjoint kernel sensitivity of the rough Heston characteristic exponent

SummaryThis paper derives an adjoint representation for the first-order sensitivity of the rough Heston characteristic exponent with respect to its memory kernel, holding model parameters and the input variance curve fixed. A continuous sensitivity kernel, obtained from a backward linear Volterra equation, gives the Fréchet derivative with respect to the kernel. On the structural kernel class, which includes multi-factor approximations, the paper establishes Hadamard directional differentiability and a first-order expansion with a quadratic remainder. Numerical experiments at multi-factor reference kernels are included.

Carlos Escudero, Francisco J. Luguera-Par\'uas, Miguel Sama