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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.

169,051 papers · 148 categories

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192385577769 · Jun 202019922001200920182026
48 results for regression via classification

Neural regression trees convert regression to classification more effectively.

problem Suboptimal approaches for regression via classification.
method Joint optimization framework for learning optimal discretization thresholds and feature selection in a neural regression tree.
result Empirically validated as state-of-the-art on challenging regression tasks.

New approach improves classification guarantees by focusing on direction rather than regression risk.

problem Improving classification guarantees in binary classification problems.
method Establishing a geometric distinction between classification and regression, leveraging scale invariance.
result Improved guarantees for classification risk compared to regression risk.

The paper extends multiple instance learning to multiclass and regression problems.

problem Learning from aggregate observations where supervision is given to sets of instances.
method Probabilistic framework for various aggregate observations, including classification and regression.
result The proposed estimator has nice convergence properties under mild assumptions.

Boosting ridge regression for high-dimensional data classification reduces computational cost and improves learning time.

problem High computational demand of inverting regularised covariance matrix in ridge regression for high-dimensional problems.
method Train an ensemble of ridge regressors in randomly projected subspaces, then combine them using adaptive boosting.
result Effective in terms of learning time and improved predictive performance in some cases.

New tests for binary classification regression functions without distribution assumptions.

problem Testing regression functions in binary classification without distributional assumptions.
method Conditional kernel mean embeddings and resampling-based framework.
result Distribution-free hypothesis tests with exact type I error control.

This work explores maximum likelihood optimization of neural networks through hypernetworks. A hypernetwork initializes the weights of another network, which in turn can be employed for typical functional tasks such as regression and classification. We optimize hypernetworks to directly maximize the conditional likelih…

2017-12-04abs ↗pdf ↗

Unified framework for image classification and regression using cGAN-generated samples.

problem Lack of unified KD methods for both classification and regression tasks.
method cGAN-KD framework based on cGANs.
result Unified framework for both classification and regression tasks, compatible with other KD methods.

We show how to reduce the process of predicting general order statistics (and the median in particular) to solving classification. The accompanying theoretical statement shows that the regret of the classifier bounds the regret of the quantile regression under a quantile loss. We also test this reduction empirically ag…

2012-06-27abs ↗pdf ↗

In this paper, we analyze the Wisconsin Diagnostic Breast Cancer Data using Machine Learning classification techniques, such as the SVM, Bayesian Logistic Regression (Variational Approximation), and K-Nearest-Neighbors. We describe each model, and compare their performance through different measures. We conclude that S…

2018-07-03abs ↗pdf ↗

Online BSP-Forest improves space partitioning for large-scale classification and regression.

problem Efficient space partitioning for large-scale classification and regression problems.
method Developed an online BSP-Forest framework that expands space coverage and refines partition structure in real-time.
result Guaranteed universal consistency for both classification and regression problems.

Develops abstention procedure for nonparametric regression via variance testing.

problem Prediction with selective abstention in error-critical machine learning.
method Nonparametric heteroskedastic regression via testing hypothesis on conditional variance.
result Non-asymptotic risk bounds and convergence regimes for the estimator.

Binary classification models get more efficient predictive probabilities.

problem Computing predictive probabilities in Bayesian probit models is computationally challenging.
method Use of expectation propagation (EP) to find a closed-form expression for predictive probabilities.
result Closed-form predictive probabilities improve over existing methods.

This work tackles manifold regression onto hyperbolic space for tree classification and taxonomy extension.

problem Performing manifold-valued regression onto an hyperbolic space for tree classification and taxonomy extension.
method Formulated as a manifold regression task in hyperbolic space, proposed a parametric deep learning model and a non-parametric kernel method.
result Hyperbolic-based estimators significantly outperform Euclidean space methods in taxonomy expansion.

Enhances KLR for indefinite kernels with L1L_1-norm regularization.

problem Classifying with indefinite kernels captures more domain-specific information.
method Introduces L1L_1-norm regularization to induce sparsity and a proximal linearized algorithm.
result Superior performance in accuracy and sparsity on multiple datasets.

Method extracts features from signals for classification with explainability.

problem Lack of interpretability in signal classification models.
method Combining scattering transform and multiclass logistic regression with zeroth-order optimization.
result Uncovered the meaning of scattering transform coefficients.

New method uses DC functions for piecewise linear regression.

problem Regression with piecewise linear constraints.
method Estimates piecewise linear convex functions using a difference of convex functions.
result Method achieves close to minimax statistical risk and comparable performance to existing methods.

Proposes LRR and LRLR for improving stock prediction accuracy.

problem Improving stock prediction accuracy through nonparametric classification.
method Local radial regression and logistic regression variant.
result LRLR outperforms LPoR and MS-kk-NN in real-world stock datasets.

The paper establishes convergence rates for MoE models in classification problems.

problem Understanding the behavior of MoE models in classification settings.
method Established convergence rates for density and parameter estimation in softmax gating multinomial logistic MoE models.
result Parameter estimation rates are significantly improved with a novel modified softmax gating function.

Study highlights how model choice affects uncertainty estimation in neural network regression.

problem Uncertainty estimation under model misspecification in neural network regression.
method Analyzed the impact of model choice on uncertainty estimation in neural network regression, focusing on aleatoric and epistemic uncertainties.
result Model misspecification leads to unreliable uncertainty estimates, highlighting the importance of choosing appropriate models.

Logitron combines Perceptron and logistic loss for improved classification.

problem Non-convex and non-smooth zero-one loss function in classification models.
method Introduces a Perceptron-augmented convex classification framework with an extended logistic loss function.
result Hinge-Logitron outperforms logistic regression and SVM in classification accuracy.

A new method improves quantile regression for high-dimensional data.

problem Handling heteroscedastic, multimodal, or skewed data in quantile regression.
method Dynamic prototypes-based probability density estimation with conformalized high-density quantile regression.
result Enhanced prediction regions with valid coverage guarantees and scalability to higher dimensions.

P-SE explains model decisions with minimal feature subsets and fast estimators.

problem Explain model decisions in regression and classification.
method Probabilistic Sufficient Explanations (P-SE) with random Forests for conditional probability estimation.
result Consistent and efficient explanations for regression and classification models.

This paper shows using classification instead of regression improves deep RL scalability.

problem Challenges in training value functions for large networks in deep RL.
method Used categorical cross-entropy loss instead of mean squared error regression.
result Significant improvements in performance and scalability across various domains.

Regression Prior Networks improve ensemble performance on regression tasks.

problem Improving ensemble performance on regression tasks.
method Extending Prior Networks and Ensemble Distribution Distillation (EnD2^2) to regression tasks using the Normal-Wishart distribution.
result Regression Prior Networks yield performance competitive with ensemble approaches on regression tasks.

Classification outperforms regression in portfolio construction, yielding higher Sharpe ratios.

problem Determining which machine learning approach (classification vs. regression) is more effective for portfolio construction.
method Used stacking ensemble of gradient boosted tree, random forest, and neural network models.
result Classification yields higher Sharpe ratios and economically significant alphas compared to regression.

Develops a new nonparametric trace regression model for high-dimensional data.

problem Violation of known functional form and global low-rank structure assumptions in trace regression.
method Structured sign series representations for nonparametric trace regression models.
result Establishes excess risk bounds and sample complexities for the proposed model.

Heavy-tailed distributions are frequently used to enhance the robustness of regression and classification methods to outliers in output space. Often, however, we are confronted with "outliers" in input space, which are isolated observations in sparsely populated regions. We show that heavy-tailed stochastic processes (…

2010-06-19abs ↗pdf ↗

Paper proposes a novel framework for structure learning using unstructured kernel-based M-regression.

problem Identifying underlying structures of true target functions from observed data.
method General and novel framework using unstructured M-regression in RKHS, inspired by gradient functions.
result Asymptotic results established for a wide range of loss functions, including mean, quantile, likelihood, and margin-based methods.