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arXiv research

A locally-built, LLM-digested index of recent arXiv papers in quant finance, geometry/topology, and statistical ML — keyword search served straight from SQLite on this machine.

168,695 papers · 148 categories

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1345 · Nov 201919922001200920172026
48 results for root-mean-square-error

This paper uses GAN and ERMSE to improve stock price movement prediction accuracy.

problem Predicting stock price movement direction is challenging due to complex, incomplete, and fuzzy information.
method The paper proposes a deep learning model using GAN and ERMSE to forecast stock market trends.
result The GAN model outperformed LSTM in predicting stock price movement direction with a 4.35% improvement.

JULIA combines multi-linear and nonlinear models for tensor completion.

problem Complex patterns in real-world tensors require a unified model.
method JULIA unifies multi-linear and nonlinear models with flexible component assignment and efficient alternating optimization.
result JULIA outperforms existing methods in large-scale tensor completion.

Transformer model predicts stock prices in Bangladesh's stock market.

problem Predicting volatile stock prices in the Bangladesh stock market.
method Transformer model applied to time series data for stock price prediction.
result Transformer model shows promising results in predicting stock price movements.

A new sparse benchmark metabench identifies key abilities from large benchmarks.

problem Redundancy and compression in existing benchmarks.
method Data from 5000+ LLMs to identify most informative items, distilling a sparse benchmark.
result Sparse benchmark metabench captures underlying abilities with high accuracy.

Hybrid QML model improves recovery rate prediction accuracy.

problem Complex nonlinear dependencies, high-dimensional feature spaces, and limited sample sizes in recovery rate forecasting.
method Hybrid Quantum Machine Learning (QML) with Amplitude Encoding, leveraging PQC and qubit data compression.
result Significantly lower RMSE (0.228) compared to classical models.

Paper proposes combining GAM and DNN for accurate peak demand estimation from lower-resolution data.

problem Predicting high-resolution peak demand from limited lower-resolution data.
method Combines generalized additive models (GAM) and deep neural networks (DNN) for half-hourly load forecasting.
result Proposed method reduces out-of-sample RMSE by 57.4% compared to benchmark.

Optimizes Gaussian process hyperparameters using Bayesian autoregression.

problem Optimizing hyperparameters for Matérn kernel temporal Gaussian processes.
method Recursive Bayesian estimation for autoregressive parameters.
result Outperforms traditional optimization methods in runtime and accuracy.

We study the stability vis a vis adversarial noise of matrix factorization algorithm for matrix completion. In particular, our results include: (I) we bound the gap between the solution matrix of the factorization method and the ground truth in terms of root mean square error; (II) we treat the matrix factorization as …

2012-06-18abs ↗pdf ↗

Obtaining accurate and well calibrated probability estimates from classifiers is useful in many applications, for example, when minimising the expected cost of classifications. Existing methods of calibrating probability estimates are applied globally, ignoring the potential for improvements by applying a more fine-gra…

2018-07-31abs ↗pdf ↗

Study on theoretical limits of 0\ell_0 sparse-regression algorithms using Fl RDT.

problem Understanding the performance limits of 0\ell_0 norm based optimization algorithms in compressed sensing and sparse regression.
method Utilized Fully lifted random duality theory (Fl RDT) to analyze the maximum-likelihood (ML) decoding performance.
result Uncovered phase-transition (PT) and descending 0\ell_0 (d0\ell_0) curves that separate successful and unsuccessful algorithm performance.

Enhanced ensemble filters use machine learning to improve accuracy in filtering models.

problem Accuracy limitations of traditional ensemble Kalman filters.
method Introduces a measure neural mapping (MNM) to map joint predicted state and observation to updated state estimates.
result Superior root-mean-square-error performance compared to leading methods in filtering models.

Study finds price-based clustering outperforms AI and human methods in stock market analysis.

problem Investigates if AI can improve stock clustering compared to traditional methods.
method Compares price-based, human-informed, and AI-driven clustering methods using synthetic factor models.
result Price-based clustering reduces RMSE by 15.9% relative to GICS and 14.7% relative to LLM embeddings.

A system of nested dichotomies is a method of decomposing a multi-class problem into a collection of binary problems. Such a system recursively applies binary splits to divide the set of classes into two subsets, and trains a binary classifier for each split. Many methods have been proposed to perform this split, each …

2018-09-08abs ↗pdf ↗

This paper uses ML and EVT to analyze tree ring data, improving accuracy of predictions.

problem Analyzing tree ring data for climate modeling and historical studies.
method Combines machine learning algorithms with extreme value theory for data analysis.
result Random Forest method yields the most accurate results for tree ring data analysis.

We develop a family of techniques to align word embeddings which are derived from different source datasets or created using different mechanisms (e.g., GloVe or word2vec). Our methods are simple and have a closed form to optimally rotate, translate, and scale to minimize root mean squared errors or maximize the averag…

2018-06-04abs ↗pdf ↗

The paper evaluates company investment value using machine learning models.

problem Evaluating the investment value of companies based on machine learning.
method Data mining, feature selection, cross-validation, stacking model, Bayesian Ridge Regression.
result The RMSE of the final model is 3.047, indicating improved stability and generalization.

The standard Kernel Quadrature method for numerical integration with random point sets (also called Bayesian Monte Carlo) is known to converge in root mean square error at a rate determined by the ratio s/ds/d, where ss and dd encode the smoothness and dimension of the integrand. However, an empirical investigation re…

2017-06-11abs ↗pdf ↗

Study predicts soccer player market values using machine learning and SHAP for interpretability.

problem Predicting accurate market values for professional soccer players.
method Ensemble machine learning models, SHAP for interpretability, Boruta for feature selection.
result GBDT model achieved high predictive accuracy (R-squared 0.901, RMSE 3,221,632.175).

Paper forecasts recession indicators using yield spread models.

problem Forecasting the leading indicator of a recession using yield spread.
method Applied econometric time series and machine learning models to forecast yield spread.
result Parsimonious univariate ARIMA model outperforms richly parameterized VAR method.

Let M be a random (alpha n) x n matrix of rank r<<n, and assume that a uniformly random subset E of its entries is observed. We describe an efficient algorithm that reconstructs M from |E| = O(rn) observed entries with relative root mean square error RMSE <= C(rn/|E|)^0.5 . Further, if r=O(1), M can be reconstructed ex…

2009-01-20abs ↗pdf ↗

This review assesses deep-learning methods for complex sequential data.

problem Lack of robustness and transparency in deep-learning frameworks for irregular sequential data.
method Systematic literature review of existing algorithms.
result Recurrent neural networks dominate in performance evaluation of deep-learning frameworks.

In today's era of big data, deep learning and artificial intelligence have formed the backbone for cryptocurrency portfolio optimization. Researchers have investigated various state of the art machine learning models to predict Bitcoin price and volatility. Machine learning models like recurrent neural network (RNN) an…

2019-12-24abs ↗pdf ↗

The paper improves Monte Carlo methods for optimization problems.

problem Efficiently solving optimization problems with biased Monte Carlo estimators.
method Introduces Multilevel Monte Carlo (MLMC) within Sample Average Approximation (SAA).
result Establishes uniform convergence and sample complexity for MLMC in SAA.

MuyGPs efficiently estimates GP hyperparameters using local cross-validation.

problem Efficiently estimating GP hyperparameters for large datasets.
method Uses nearest neighbors structure and leave-one-out cross-validation.
result Outperforms state-of-the-art competitors in time and prediction accuracy.