Research
On-device research index

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.

169,291 papers · 148 categories

Trend · papers per month

12.5%25.0%37.5%50.0% · Nov 199319922001200920182026
48 results for subgroup accuracy

Proposes a method to learn fair predictors for multiple subgroups with limited data.

problem Fairness and accuracy issues in learning from multiple subgroups with limited data.
method Formulates a bilevel objective to learn subgroup-specific predictors and a fair predictor that is close to all of them.
result The method effectively controls group sufficiency and generalization error, improving fairness and accuracy.

The paper studies and mitigates accuracy disparity in regression models.

problem Accuracy disparity between different demographic subgroups in high-stakes domains.
method Error decomposition theorem and distribution alignment algorithm.
result The proposed algorithm effectively mitigates accuracy disparity while maintaining predictive power.

Proposes a new method for subgroup analysis using optimal trees with parameter fusion.

problem Challenges of greedy heuristics and overfitting in tree-based recursive partitioning methods.
method Fused optimal causal tree method leveraging mixed integer optimization (MIO) for globally optimal partitions and parameter fusion.
result Substantial improvement in subgroup discovery accuracy and statistical efficiency.

LSGD improves deep learning training efficiency by synchronizing and decentralizing SGD.

problem Asynchronous SGD's accuracy issues and synchronous SGD's communication inefficiency.
method LSGD divides nodes into subgroups with centralized communication and decentralized computation.
result LSGD achieves better accuracy and efficiency than synchronous and asynchronous SGD.

GAME improves matrix completion by considering subgroup-specific latent structures.

problem Heterogeneous data with overlapping categories, smoothing away subgroup-specific variation.
method Group-Aware Matrix Estimation (GAME) with overlapping nuclear-norm penalties.
result GAME outperforms global low-rank estimators in structured missingness regimes.

This work improves model estimation efficiency and subgroup identification in networked systems.

problem Improving model estimation efficiency and subgroup identification in networked systems.
method A tree-based l1l_1 penalty and decentralized ADMM algorithm are used to solve the objective function in parallel.
result The approach outperforms in estimation accuracy, computation speed, and communication cost.

The paper explores fairness in machine learning by setting subgroup sample complexity bounds and advocating for human intervention.

problem Machine learning models often show different performance metrics for different subgroups, due to various factors.
method The paper presents lower bounds of subgroup sample complexity for metric-fair learning and proposes an approach using individual fairness definitions for cases where subgroup samples are insufficient.
result For a classifier to be fair, adequate subgroup population samples are necessary, and model dimensionality must align with subgroup population distributions.

Quantum method calculates risk contributions in credit portfolios efficiently.

problem Quantifying risk concentration in subgroups of a credit portfolio.
method Quantum algorithm for simultaneous estimation of multiple expected values.
result Quantum method scales better than classical methods for finely divided subgroups.

Randomized predictions ensure fair and accurate individual calibration in machine learning.

problem Systematic bias in typical calibration methods leads to unfair predictions for certain subgroups.
method Randomization of predictions to enforce individual calibration, trading off bias with variance.
result Randomized regression functions are more calibrated for arbitrary subgroups and achieve higher utility.

Estimates statistical power for cluster analysis in biomedical research.

problem Lack of established methods to compute a priori statistical power for cluster analysis.
method Simulation studies varying subgroup size, number, separation, and covariance structure.
result Sufficient statistical power achieved with small samples (N=20-30) for large effect sizes.

Improved sampling for Bayesian neural networks reduces vanishing acceptance rates and increases predictive accuracy.

problem Sampling inefficiency in Bayesian neural networks, especially with deep architectures and large datasets.
method Approximate blocked Gibbs sampling to partition and sample subgroups of parameters.
result Increased predictive accuracy and quantification of predictive uncertainty in classification tasks.

The paper introduces a model comparison framework for identifying fairness differences between machine learning models.

problem Comparing fairness in machine learning models across different subgroups.
method Develops a framework to automatically identify subgroups where models differ in fairness metrics.
result Identifies subgroups where machine learning models disagree on fairness-related quantities.

Study shows lower central subgroups of a subgroup don't contain those of the free group.

problem Whether lower central subgroups of a subgroup contain those of the free group.
method Analyzes the relationship between lower central subgroups of a free group and its subgroup.
result Lower central subgroups of a subgroup do not contain those of the free group if the subgroup does not normally generate the free group.

The paper investigates how data imbalance affects fairness and accuracy in differentially private deep learning.

problem Impact of data imbalance on fairness and accuracy in differentially private deep learning.
method Study the effects of different levels of imbalance in the data on the accuracy and fairness of decisions made by a model trained with differential privacy.
result Small imbalances and loose privacy guarantees can cause disparate impacts on model accuracy and fairness.

The paper explores geometric finiteness in mapping class groups and constructs new examples of these subgroups.

problem Understanding geometric finiteness in mapping class groups and constructing new examples.
method Examined several constructions of subgroups and determined conditions for geometric finiteness.
result Provides new examples of parabolically geometrically finite and reducibly geometrically finite subgroups.

Proves Congruence Subgroup Property for two types of groups.

problem Proving Congruence Subgroup Property for specific groups.
method Elementary proof of Johnson filtration and geometric subsurface inclusions.
result Proves Congruence Subgroup Property for nilpotent quotients and subsurface subgroups.

Characterizes knotted subgroups of Lie groups and provides examples.

problem Defining and understanding knotted subgroups of Lie groups.
method Geometric equivalence, one-parameter subgroups, infinitesimal elements, canonical forms, spectrum analysis.
result Completely classified knotted subgroups of SL(2,R) and SL(3,R).

New benchmark predicts cardiometabolic risk from accelerometer data, with varying accuracy.

problem Lack of accurate tabular benchmarks for cardiometabolic risk from accelerometer data.
method Tabular learning methods (ridge regression, XGBoost, TabPFN v2) applied to NHANES data.
result TabPFN v2 achieves best performance, but triglycerides remain largely unpredictable.

Artin-Tits groups of spherical type have parabolic subgroups with lattice properties.

problem Characterize parabolic subgroups in Artin-Tits groups of spherical type.
method Prove intersection and inclusion properties, show minimal parabolic subgroups, and define a simplicial complex.
result Parabolic subgroups form a lattice and have unique minimal subgroups.

Sparse GFA identifies disease factors in FTD subgroups.

problem Heterogeneity in neurological disorders hinders understanding and treatment.
method Sparse Group Factor Analysis (GFA) with regularised horseshoe priors.
result Identified latent disease factors differentially expressed in FTD subgroups.

Study infinite subgroups of higher rank Lie groups, focusing on Anosov subgroups.

problem Understanding properties of Anosov subgroups in higher rank semisimple Lie groups.
method Characterize Anosov subgroups through geometric, coarse geometric, and dynamical viewpoints.
result New equivalent characterizations of Anosov subgroups, capturing rank one behavior.

The paper introduces a new bias measure, infra-marginality, to quantify unfairness in group fairness.

problem The trade-off between group fairness and individual-level bias in decision-making.
method Proposes a new notion of ηη-infra-marginality, proves its independence from accuracy, and provides practical methods to measure and avoid it.
result High accuracy does not lead to high infra-marginality, but maximizing group fairness often increases infra-marginality.