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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.

169,341 papers · 148 categories

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64128191255 · Jun 202019922001200920182026
48 results for Sparse Sub-module Clustering

Sparse Convex Clustering improves clustering performance in high-dimensional data.

problem Distortion in convex clustering performance with uninformative features.
method Introduces Sparse Convex Clustering with an adaptive group-lasso penalty and a tuning criterion based on clustering stability.
result Demonstrates improved clustering performance through feature selection.

This paper improves OMP-based sparse subspace clustering with data-adaptive capability.

problem Existing OMP-based approaches lack data adaptiveness, leading to inaccurate data representation.
method Develops a parameter selection process to adjust OMP parameters based on data distribution and introduces a new SEA ratio metric.
result Proposed approach achieves better clustering accuracy, SEA ratio, and representation quality compared to other OMP-based methods.

Sparse GEMINI selects relevant features for clustering without assumptions.

problem Feature selection in clustering with relevant clusters and variables.
method Discriminative clustering model maximizing GEMINI with l1 penalty.
result Sparse GEMINI selects relevant subsets of variables without prior hypotheses.

Stochastic Sparse Subspace Clustering improves subspace clustering by reducing over-segmentation through dropout.

problem Over-segmentation in subspace clustering.
method Introducing dropout regularization to enforce denser connections between points from the same subspace.
result Stochastic Sparse Subspace Clustering effectively handles large datasets and reduces over-segmentation.

There has been a surge in the number of large and flat data sets - data sets containing a large number of features and a relatively small number of observations - due to the growing ability to collect and store information in medical research and other fields. Hierarchical clustering is a widely used clustering tool. I…

2014-09-02abs ↗pdf ↗

SparseMix clusters sparse high dimensional binary data efficiently.

problem Clustering sparse high dimensional binary data.
method SparseMix is a mixture model designed for sparse data, using an on-line Hartigan optimization algorithm.
result SparseMix builds partitions with higher compatibility with reference grouping than related methods.

Unified framework for clustering with sparse convex combinations.

problem Challenges in subspace clustering with limited labelled data.
method Spectral-based sparse subspace representation with extensions to constrained and active learning.
result Effective and competitive clustering results on simulated and real data.

VC-PCR improves prediction by clustering correlated variables.

problem Decreased prediction accuracy due to cluster structure in predictor variables.
method Supervised variable selection and clustering to integrate cluster information into a sparse modeling process.
result VC-PCR achieves better prediction, variable selection, and clustering performance.

Method decomposes streaming data into sparse and low-rank components from compressive measurements.

problem Online decomposing compressive streaming data efficiently.
method Solves nn-1\ell_1 cluster-weighted minimization to decompose sparse and low-rank components.
result Outperforms existing methods for numerical and video data.

The paper uses TDA to select stocks for a sparse portfolio, improving performance across market scenarios.

problem Sparse portfolio selection in financial markets.
method Topological data analysis (TDA) for clustering stock price movements.
result The TDA-based clustering strategy significantly enhances sparse portfolio performance.

Paper connects probability density cuts to graph theory eigenfunctions.

problem Developing sparse cuts for probability densities.
method Defines sparse cuts and principal eigenfunctions for probability densities, proving Cheeger and Buser inequalities.
result No such inequalities hold for prior definitions, proving new inequalities for probability densities.

Proposes Lasso Weighted k-means for sparse clustering of high-dimensional data.

problem Sparse clustering of high-dimensional data with variable feature weights.
method Introduces a lasso-based penalty term on feature weights for sparse clustering without distributional assumptions.
result Establishes strong consistency of the algorithm and competitive performance on real and synthetic datasets.

Paper proposes an efficient algorithm for clustering with sparse feature selection.

problem Estimating labels and sparse weights in unsupervised clustering.
method Alternating minimization of Frobenius norm criterion with K-sparse algorithm.
result Significantly improves clustering results on single-cell RNA sequencing datasets.

Proposes ARSK for robust and sparse clustering.

problem Outliers and high-dimensional noisy variables in K-means clustering.
method Introduces redundant error component and group sparse penalty for robustness, and weights and sparsity control penalty for noisy variables.
result Superior performance in identifying clusters without outliers and informative variables.

A new clustering algorithm reduces density peaks clustering's computational complexity.

problem High computational complexity of density peaks clustering.
method Sparse distance matrix, sparse search, K-d tree, second-order difference method.
result Reduced computational complexity from O(n2K)O(n^2K) to O(n(n11/K+k))O(n(n^{1-1/K}+k)).

Improved community detection in sparse graphs using Bethe-Hessian matrix.

problem Community detection in sparse heterogeneous graphs.
method Spectral clustering based on the Bethe-Hessian matrix HrH_r for degree-corrected stochastic block models.
result Clustering is insensitive to degree heterogeneity for r=ζr = ζ.

DADC algorithm improves clustering for data with varying density.

problem Sparse cluster loss and cluster fragmentation in density peak clustering.
method Domain-adaptive density measurement, cluster center self-identification, and cluster self-ensemble.
result DADC achieves more reasonable clustering results on data with varying density.

In many real-world problems, we are dealing with collections of high-dimensional data, such as images, videos, text and web documents, DNA microarray data, and more. Often, high-dimensional data lie close to low-dimensional structures corresponding to several classes or categories the data belongs to. In this paper, we…

2012-03-05abs ↗pdf ↗

Unified spectral clustering for sparse networks with heterogeneous degrees.

problem Efficiently detecting communities in sparse networks with varying degrees.
method Developed a parametrized regularized Laplacian matrix for spectral clustering.
result Improved parametrization accounts for network heterogeneity and community hardness.

A faster Wasserstein k-means algorithm for histogram data reduces computation and maintains clustering quality.

problem Efficiently clustering histogram data with reduced computation time.
method Sparse simplex projection to reduce data samples, centroids, and ground cost matrix, dynamically removing lower-valued samples.
result Significant reduction in computational complexity without compromising clustering quality.

New method clusters multi-view data by squeezing hybrid knowledge.

problem Removal of redundant information and fusion of multi-view features.
method Low-rank subspace multi-view clustering with adaptive graph regularization.
result Our method outperforms state-of-the-art algorithms on multi-view benchmarks.

The paper proposes a new method for clustering high-dimensional data.

problem Clustering high-dimensional data with separation of clustered and noise variables.
method Discriminative clustering with sparse regularizers, convex relaxations, and efficient iterative algorithm.
result The proposed method achieves scalings of d=O(n)d=O(\sqrt{n}) for the affine invariant case and d=O(n)d=O(n) for the sparse case.

Paper proposes a new method for sparse spectral clustering on Stiefel manifold.

problem Sparse spectral clustering on Stiefel manifold with nonsmooth and nonconvex objective.
method Proposes a manifold proximal linear method (ManPL) to solve the original SSC formulation.
result Demonstrates the advantage of ManPL over existing methods on single-cell RNA sequencing data.

New method speeds up subspace clustering by 20-30x.

problem Efficiently clustering high-dimensional data with correlated variables.
method Modified sparse subspace clustering using Ordered Weighted 1\ell_1 (OWL) regression.
result Significantly reduces computational complexity and achieves better clustering results.