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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.

168,742 papers · 148 categories

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161323484645 · Jun 202019922001200920172026
48 results for Time Series K-means

TS-K-means improves financial data clustering with dynamic time warping.

problem Inadequate handling of temporal dependencies in financial time series data.
method Integrates Dynamic Time Warping into Time Series K-means for financial data.
result TS-K-means outperforms traditional K-means in financial data analysis.

sWk-means clusters multidimensional financial time series into distinct market regimes.

problem Classifying distinct market regimes in multidimensional financial time series.
method Approximated multidimensional Wasserstein distance as sliced Wasserstein distance for clustering.
result sWk-means successfully identifies distinct market regimes in real financial data.

Method selects the best deep learner for time-series prediction using Bayesian networks.

problem Selecting the most effective deep learning model for time-series prediction.
method Bayesian network selects deep learners based on input variables and cluster training data.
result Threshold value determines which deep learners predict time-series data robustly.

Study clusters Indian stocks using polyspectral means for nuanced market insights.

problem Analyzing temporal patterns and financial relationships in Indian stock market.
method k-means clustering algorithm applied to polyspectral means of stock data.
result Identified five distinctive clusters of stocks with varying ownership structures.

Update rules for learning in dynamic time warping spaces are based on optimal warping paths between parameter and input time series. In general, optimal warping paths are not unique resulting in adverse effects in theory and practice. Under the assumption of squared error local costs, we show that no two warping paths …

2017-05-16abs ↗pdf ↗

Method detects lead-lag relationships in multivariate time series.

problem Discovering lead-lag relationships in multivariate time series.
method Clustering-driven methodology using sliding window and various clustering techniques.
result Robust lead-lag estimates across clusters enhance consistent relationships identification.

Neural clustering learns time series affinity from statistical features.

problem Challenging time series clustering with unknown cluster shapes and structures.
method Amortized neural inference using statistical features.
result Competitive clustering accuracy without manual specification of cluster shapes.

Clustering is a separation of data into groups of similar objects. Every group called cluster consists of objects that are similar to one another and dissimilar to objects of other groups. In this paper, the K-Means algorithm is implemented by three distance functions and to identify the optimal distance function for c…

2013-03-11abs ↗pdf ↗

Traditionally, practitioners initialize the {\tt k-means} algorithm with centers chosen uniformly at random. Randomized initialization with uneven weights ({\tt k-means++}) has recently been used to improve the performance over this strategy in cost and run-time. We consider the k-means problem with semi-supervised inf…

2016-02-01abs ↗pdf ↗

Efficient algorithms for kk-means clustering frequently converge to suboptimal partitions, and given a partition, it is difficult to detect kk-means optimality. In this paper, we develop an a posteriori certifier of approximate optimality for kk-means clustering. The certifier is a sub-linear Monte Carlo algorithm b…

2017-10-03abs ↗pdf ↗

Fair k-means algorithm ensures equitable costs for different groups.

problem K-means clustering can result in biased outcomes for subgroups of data.
method Presented a fair k-means objective and algorithm (Fair-Lloyd) to choose cluster centers that provide equitable costs for different groups.
result Fair-Lloyd algorithm ensures all groups have equal costs in the output k-clustering, with negligible increase in running time.

Efficient clustering for large datasets using a sampling-based approach.

problem Clustering high-dimensional data with a large number of clusters efficiently.
method A simple and efficient clustering method that evaluates distances of data points with a subset of cluster centers.
result Optimal solutions of the approximation are the same as in the exact solution, but more efficient at extracting clusters.

Future grid scenario analysis requires a major departure from conventional power system planning, where only a handful of most critical conditions is typically analyzed. To capture the inter-seasonal variations in renewable generation of a future grid scenario necessitates the use of computationally intensive time-seri…

2016-12-14abs ↗pdf ↗

Paper solves globally optimal k-means for low dimensional data.

problem Finding globally optimal k-means solutions for low dimensional data.
method Formulates as a concave assignment problem, iteratively solving small concave and large linear programming problems.
result Solves k-means to global optimality for large data sets with several clusters.

A fast algorithm for KK-means clustering using subsampled SDP.

problem Efficiently solving large-scale KK-means clustering problems.
method Sketch-and-Lift (SL) approach for approximating SDP relaxed KK-means.
result SL method achieves similar exact recovery threshold as full SDP on full dataset.

We propose a novel accelerated exact k-means algorithm, which performs better than the current state-of-the-art low-dimensional algorithm in 18 of 22 experiments, running up to 3 times faster. We also propose a general improvement of existing state-of-the-art accelerated exact k-means algorithms through better estimate…

2016-02-08abs ↗pdf ↗

The K-means algorithm is a widely used clustering algorithm that offers simplicity and efficiency. However, the traditional K-means algorithm uses the random method to determine the initial cluster centers, which make clustering results prone to local optima and then result in worse clustering performance. Many initial…

2019-11-27abs ↗pdf ↗

A new restart criterion for k-means++ improves clustering quality and adapts to data difficulty.

problem Arbitrary restart counts in k-means++ lead to inconsistent results and wasted computation.
method GTRC combines Good-Turing estimates, bounds, and user-specified tolerance to dynamically decide restarts.
result GTRC achieves clustering quality comparable to fixed restart counts, varying restarts based on data difficulty.

kk-means algorithm is one of the most classical clustering methods, which has been widely and successfully used in signal processing. However, due to the thin-tailed property of the Gaussian distribution, kk-means algorithm suffers from relatively poor performance on the dataset containing heavy-tailed data or outlie…

2019-07-17abs ↗pdf ↗

Ball k-means reduces point-centroid distance computations for faster k-means clustering.

problem Efficiently finding k-means clusters in large datasets.
method Uses a ball to describe clusters, dividing them into stable and active areas, and adjusting points within annulus areas.
result Significantly reduces point-centroid distance computations, making k-means faster and more efficient.