Improved binning technique boosts nUV measure performance.
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.
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Media tone around earnings announcements predicts stock returns.
Study finds bounds for fundamental tone on special Riemannian manifolds.
The aim of this paper is to obtain the fundamental tone for minimal submanifolds of the Euclidean or hyperbolic space under certain restrictions on the extrinsic curvature. We show some sufficient conditions on the norm of the second fundamental form that allow us to obtain the same upper and lower bound for the fundam…
Research shows SBP's tone impacts stock market returns positively or negatively.
The paper introduces two-tone colorings for links and shows conditions for surjective dihedral representations.
The study predicts how discussions in mental disorder Reddit communities affect users' emotional states.
Develops a Barta theorem for p-Laplacian on manifolds.
We give lower bounds for the fundamental tone of open sets in submanifolds with locally bounded mean curvature in , where is an -dimensional complete Riemannian manifold with radial sectional curvature . When the immersion is minimal our estimates are sharp. We also show that …
In this work, we investigate whether state-of-the-art object detection systems have equitable predictive performance on pedestrians with different skin tones. This work is motivated by many recent examples of ML and vision systems displaying higher error rates for certain demographic groups than others. We annotate an …
Paper proposes a fast method to detect changes in audiometric function.
We study Lord Rayleigh's problem for clamped plates on an arbitrary -dimensional Cartan-Hadamard manifold with sectional curvature for some We first prove a McKean-type spectral gap estimate, i.e. the fundamental tone of any domain in is universally bounde…
Recent advances in computer vision and deep learning have led to breakthroughs in the development of automated skin image analysis. In particular, skin cancer classification models have achieved performance higher than trained expert dermatologists. However, no attempt has been made to evaluate the consistency in perfo…
We study the volume of extrinsic balls and the capacity of extrinsic annuli in minimal submanifolds which are properly immersed with controlled radial sectional curvatures into an ambient manifold with a pole. The key results are concerned with the comparison of those volumes and capacities with the corresponding entit…
The aim of this work is to link the quasiconformal geometry of a Euclidean domain to the spectral properties of its Dirichlet integral $\D$, through the algebra of multipliers $\M(H^{1,2}(U))$ of the Sobolev space. In the main result we prove that a homeomorphism between Euclidean domains, giving rise …
Algorithm finds frequencies, amplitudes, and phases of sinusoids in noisy data.
Analysts use vague language in reports to convey useful information about future payoffs.
We compute the first Dirichlet eigenvalue of a geodesic ball in a rotationally symmetric model space in terms of the moment spectrum for the Brownian motion exit times from the ball. This expression implies an estimate as exact as you want for the first Dirichlet eigenvalue of a geodesic ball in these rotationally symm…
We give lower bounds for the fundamental tone of open sets in minimal submanifolds immersed into warped product spaces of type , where . We also study the essential spectrum of these minimal submanifolds.
We obtain geometric estimates for the first eigenvalue and the fundamental tone of the p-laplacian on manifolds in terms of admissible vector fields. Also, we defined a new spectral invariant and we show its relation with the geometry of the manifold.
Principal component analysis (PCA) is a popular method for projecting data onto uncorrelated components in lower dimension, although the optimal number of components is not specified. Likewise, multiple signal classification (MUSIC) algorithm is a popular PCA-based method for estimating directions of arrival (DOAs) of …
One of the challenges in computational acoustics is the identification of models that can simulate and predict the physical behavior of a system generating an acoustic signal. Whenever such models are used for commercial applications an additional constraint is the time-to-market, making automation of the sound design …
Extremal spectral properties of the Lawson tori are studied. A Lawson torus carries an extremal metric for some eigenvalue of the Laplace-Beltrami operator. The main result of this paper is that the number of this eigenvalue is expressed in terms of fundamental tones of auxiliary periodic Sturm-Liouville problems.
We establish a method for giving lower bounds for the fundamental tone of elliptic operators in divergence form in terms of the divergence of vector fields. We then apply this method to the operator associated to immersed hypersurfaces with locally bounded -th mean curvature of the space forms …
We propose a novel receiver for orthogonal frequency division multiplexing (OFDM) transmissions in impulsive noise environments. Impulsive noise arises in many modern wireless and wireline communication systems, such as Wi-Fi and powerline communications, due to uncoordinated interference that is much stronger than the…
In this paper we obtain lower bound estimates of the spectrum of Laplace-Beltrami operator on complete submanifolds with bounded mean curvature, whose ambient space admits a Riemannian submersion over a Riemannian manifold with negative sectional curvature. Our main theorem generalizes many previous known estimates and…
In this paper, we investigate submanifolds with locally bounded mean curvature in Hadamard manifolds, product manifolds , submanifolds with bounded -mean curvature in the hyperbolic space, and successfully give lower bounds for the weighted fundamental tone and the first eigenvalue of the $p…
Increasing availability of vehicle GPS data has created potentially transformative opportunities for traffic management, route planning and other location-based services. Critical to the utility of the data is their accuracy. Map-matching is the process of improving the accuracy by aligning GPS data with the road netwo…
Joint matching over a collection of objects aims at aggregating information from a large collection of similar instances (e.g. images, graphs, shapes) to improve maps between pairs of them. Given multiple matches computed between a few object pairs in isolation, the goal is to recover an entire collection of maps that …
New method improves generative modeling on convex domains using regularized mirror maps and Student-t priors.
Map matching of the GPS trajectory serves the purpose of recovering the original route on a road network from a sequence of noisy GPS observations. It is a fundamental technique to many Location Based Services. However, map matching of a low sampling rate on urban road network is still a challenging task. In this paper…
Map matching of GPS trajectories from a sequence of noisy observations serves the purpose of recovering the original routes in a road network. In this work in progress, we attempt to share our experience of feature construction in a spatial database by reporting our ongoing experiment of feature extrac-tion in Conditio…
Additive asynchronous and cyclostationary impulsive noise limits communication performance in OFDM powerline communication (PLC) systems. Conventional OFDM receivers assume additive white Gaussian noise and hence experience degradation in communication performance in impulsive noise. Alternate designs assume a parametr…
New deep learning method preserves orientation in shape matching.
A new UNet variant reduces spectral artifacts in image transformations.
Study uses ML to predict currency and bond returns from news sentiment.
We show that a complete submanifold with tamed second fundamental form in a complete Riemannian manifold with sectional curvature are proper, (compact if is compact). In addition, if is Hadamard then has finite topology. We also show that the fundamental tone is an obstruction fo…
Study develops a new method for creating fair models.
Task loss matching misrepresents similarity between neural network layers.
A map between manifolds which matches up families of complete vector fields is a fiber bundle mapping on each orbit of those vector fields.
Study forecasts sub-city real estate prices weekly using radar and news sentiment.
Registration, which aims to find an optimal 1-1 correspondence between shapes, is an important process in different research areas. Conformal mappings have been widely used to obtain a diffeomorphism between shapes that minimizes angular distortion. Conformal registrations are beneficial since it preserves the local ge…
In general, recommendation can be viewed as a matching problem, i.e., match proper items for proper users. However, due to the huge semantic gap between users and items, it's almost impossible to directly match users and items in their initial representation spaces. To solve this problem, many methods have been studied…
A musical instrument based on moduli spaces lets users hear geometric concepts.
New algorithm improves on existing methods for solving transport problems.
We study the effect of two types of degeneration of the Riemannian metric on the first eigenvalue of the Laplace operator on surfaces. In both cases we prove that the first eigenvalue of the round sphere is an optimal asymptotic upper bound. The first type of degeneration is concentration of the density to a point with…
New method AM learns optimal vector fields for entire distribution sequences, matching OT.
We introduce supervised latent Dirichlet allocation (sLDA), a statistical model of labelled documents. The model accommodates a variety of response types. We derive an approximate maximum-likelihood procedure for parameter estimation, which relies on variational methods to handle intractable posterior expectations. Pre…