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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.

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6121723 · Apr 202019922001200920182026
48 results for touch screen

Lipschitz equivalence of self-similar sets is an important area in the study of fractal geometry. It is known that two dust-like self-similar sets with the same contraction ratios are always Lipschitz equivalent. However, when self-similar sets have touching structures the problem of Lipschitz equivalence becomes much …

2012-07-28abs ↗pdf ↗

This paper treats the problem of screening for variables with high correlations in high dimensional data in which there can be many fewer samples than variables. We focus on threshold-based correlation screening methods for three related applications: screening for variables with large correlations within a single trea…

2011-02-06abs ↗pdf ↗

New AI platform screens portfolios for desirable firms and news.

problem Optimizing portfolio selection with AI.
method Two LLM agents screen for firm fundamentals and news sentiment. Agents deliberate to generate buy/sell signals. High-dimensional estimation determines optimal weights.
result Screened portfolio's Sharpe ratio consistently estimates target, superior to baseline and conventional approaches.

A new screening method for high-dimensional data reduces computational cost.

problem Challenges in variable selection for ultrahigh-dimensional linear regression.
method Ordering absolute sample ridge partial correlations to screen variables.
result The method provides sure screening property without strong assumptions.

We study safe screening for metric learning. Distance metric learning can optimize a metric over a set of triplets, each one of which is defined by a pair of same class instances and an instance in a different class. However, the number of possible triplets is quite huge even for a small dataset. Our safe triplet scree…

2018-02-12abs ↗pdf ↗

In this paper we develop the notion of screen isoparametric hypersurface for null hypersurfaces of Robertson-Walker spacetimes. Using this formalism we derive Cartan identities for the screen principal curvatures of null screen hypersurfaces in Lorentzian space forms and provide a local characterization of such hypersu…

2017-11-21abs ↗pdf ↗

Recently, to solve large-scale lasso and group lasso problems, screening rules have been developed, the goal of which is to reduce the problem size by efficiently discarding zero coefficients using simple rules independently of the others. However, screening for overlapping group lasso remains an open challenge because…

2014-10-25abs ↗pdf ↗

Efficiently allocate budgets for LLM-assisted virtual screening to reduce costs.

problem Reducing the cost of evaluating alternatives in large-scale screening tasks.
method Propose a top-mm greedy evaluation mechanism and the EFG-mm algorithm for efficient budget allocation.
result Prove that EFG-mm is both sample-optimal and consistent in large-scale virtual screening.

A new method reduces feature screening cost from O(np)O(np) to O(np)O(\sqrt{n}p).

problem Eliminating non-informative features in ultrahigh-dimensional datasets.
method Adaptive subsampling method based on multi-armed bandit problem.
result The proposed method retains sure screening property and comparable performance to SIS.

The paper studies half-lightlike submanifolds in Lorentzian manifolds with specific distributions.

problem Characterizing half-lightlike submanifolds in Lorentzian manifolds with conformal co-screen distributions.
method Using Cartan's formula, the authors classify half-lightlike submanifolds of Lorentzian space forms with constant screen principal curvatures.
result Screen homothetic half-lightlike submanifolds of a Lorentzian space form with a conformal co-screen distribution are locally lightlike triple product manifolds.

To find efficient screening methods for high dimensional linear regression models, this paper studies the relationship between model fitting and screening performance. Under a sparsity assumption, we show that a subset that includes the true submodel always yields smaller residual sum of squares (i.e., has better model…

2012-12-04abs ↗pdf ↗

Variable screening is a fast dimension reduction technique for assisting high dimensional feature selection. As a preselection method, it selects a moderate size subset of candidate variables for further refining via feature selection to produce the final model. The performance of variable screening depends on both com…

2015-02-24abs ↗pdf ↗

This paper introduces LR-FFS for robust feature screening in federated learning under label shift.

problem Label shift challenges in federated learning for high-dimensional classification.
method Unified feature screening framework, label-shift robust federated feature screening (LR-FFS), federated estimation procedure.
result LR-FFS outperforms existing methods in diverse client environments with varying class distributions, sample sizes, and missing data.

The paper introduces a new screening method for faster L1 regularization.

problem Efficiently solving the _1\ell\_{1}-regularized least squares problem.
method Combining safe screening tests and structured dictionary approximations.
result Significant reductions in computational complexity and execution times.

Model shows screening for infectious disease is hard but Thompson sampling works well.

problem Optimal screening policy for infectious diseases is hard to find.
method Stochastic-control model with Thompson sampling for optimal performance.
result Thompson sampling provides optimal performance guarantees in screening for infectious diseases.

After the surface theory of Möbius geometry, this study concerns a pair of conformally immersed surfaces in nn-sphere. Two new invariants θθ and ρρ associated with them are introduced as well as the notion of touch and co-touch. This approach is helpful in research about transforms of certain surface classes. As an …

2005-08-08abs ↗pdf ↗

The paper explores null hypersurfaces in Lorentzian manifolds using geometric immersions.

problem Understanding the geometry of null hypersurfaces in Lorentzian manifolds.
method The approach involves isometric immersions of leafs of the screen distribution into semi-Euclidean spheres or hyperbolic spaces.
result Null hypersurfaces are shown to be umbilic and screen totally umbilic under certain geometric conditions.

Study Einstein warped-product manifolds with specific curvature conditions.

problem Understanding Einstein warped-product manifolds with screened Poisson equation constraints.
method Analyzing manifolds with specific curvature conditions and solving the screened Poisson equation.
result Dimension, Ricci curvature, and screened parameter are related through a quadratic equation.

Ghost points affect stability in finite difference schemes for diffusion equations.

problem Impact of ghost points on stability of finite difference schemes.
method Exploration of explicit Euler finite difference scheme with ghost points on diffusion equation.
result Stability of the scheme is affected by ghost points.