Deep learning optimizes wireless band switching without measurement gaps.
arXiv research
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New algorithm reduces regret for many bandit algorithms with logarithmic dependence on number of algorithms.
New method constructs confidence bands for ODE models with unknown regulatory effects.
Phase synchronisation in multichannel EEG is known as the manifestation of functional brain connectivity. Traditional phase synchronisation studies are mostly based on time average synchrony measures hence do not preserve the temporal evolution of the phase difference. Here we propose a new method to show the existence…
With the recent rise of Machine Learning as a candidate to partially replace classic Financial Mathematics methodologies, we investigate the performances of both in solving the problem of dynamic portfolio optimization in continuous-time, finite-horizon setting for a portfolio of two assets that are intertwined. In Fin…
We consider the problem of the optimal trading strategy in the presence of linear costs, and with a strict cap on the allowed position in the market. Using Bellman's backward recursion method, we show that the optimal strategy is to switch between the maximum allowed long position and the maximum allowed short position…
Every link is shown to be presentable as a boundary of an unknotted flat banded surface. A (flat) banded link is defined as a boundary of an unknotted (flat) banded surface. A link's (flat) band index is defined as the minimum number of bands required to present the link as boundaries of an unknotted (flat) banded surf…
Satellite knots can be trivialized by a single band move.
Paper proves a noncompact version of Gromov's band-width estimate.
Study shows upper limit for torical band width with spectral curvature bounds.
The goal of this study is to explain and examine the statistical underpinnings of the Bollinger Band methodology. We start off by elucidating the rolling regression time series model and deriving its explicit relationship to Bollinger Bands. Next we illustrate the use of Bollinger Bands in pairs trading and prove the e…
New rational band moves simplify knot classification.
We give a short proof that if a non-trivial band sum of two knots results in a tight fibered knot, then the band sum is a connected sum. In particular, this means that any prime knot obtained by a non-trivial band sum is not tight fibered. Since a positive L-space knot is tight fibered, a non-trivial band sum never yie…
We show that a band-connected sum of knots and along a band is equal to the connected sum if and only if is a trivial band.
Classifies -invariant free boundary minimal annuli and Möbius bands in .
The paper creates nonparametric confidence bands for band-limited functions.
Many wireless networks, including 5G NR (New Radio) and future beyond 5G cellular systems, are expected to operate on multiple frequency bands. This paper considers the band assignment (BA) problem in dual-band systems, where the basestation (BS) chooses one of the two available frequency bands (centimeter-wave and mil…
New method removes MRI banding without post-processing.
A new neural network separates singing voices more effectively.
Paper shows that for torus knots, the pinch number equals the unoriented band unknotting number.
New method finds arbitrage opportunities in fluctuating asset bands.
Develops Llarull type theorems for 3D and 4D bands with spectral scalar curvature bounds.
Every classical knot is band-pass equivalent to the unknot or the trefoil. The band-pass class of a knot is a concordance invariant. Every ribbon knot, for example, is band-pass equivalent to the unknot. Here we introduce the long virtual knot concordance group . It is shown that for every concordance cla…
Study surfaces in 4-manifolds using banded unlink diagrams.
The paper improves nonparametric confidence bands for band-limited functions.
Study negative band numbers in braids and links.
We introduce a new sparse estimator of the covariance matrix for high-dimensional models in which the variables have a known ordering. Our estimator, which is the solution to a convex optimization problem, is equivalently expressed as an estimator which tapers the sample covariance matrix by a Toeplitz, sparsely-banded…
Paper shows how to embed Möbius bands with many twists and small aspect ratios.
No free boundary Möbius bands exist in a 3D ball.
The functional significance of resting state networks and their abnormal manifestations in psychiatric disorders are firmly established, as is the importance of the cortical rhythms in mediating these networks. Resting state networks are known to undergo substantial reorganization from childhood to adulthood, but wheth…
The paper establishes new band width inequalities for Riemannian bands.
Band selection, by choosing a set of representative bands in hyperspectral image (HSI), is an effective method to reduce the redundant information without compromising the original contents. Recently, various unsupervised band selection methods have been proposed, but most of them are based on approximation algorithms …
Paper proves rigidity for spin bands with specific conditions.
We prove optimal systolic inequalities on Finsler Mobius bands relating the systole and the height of the Mobius band to its Holmes-Thompson volume. We also establish an optimal systolic in- equality for Finsler Klein bottles of revolution, which we conjecture to hold true for arbitrary Finsler metrics. Extremal metric…
New theorem on embedding Moebius bands in 3D space.
Knots from a specific band sum have similar homologies but are distinct.
Improved bound for optimal Moebius band aspect ratio.
The study finds many Möbius bands and annuli on toroids.
New algorithm reduces switching costs in multinomial logit bandit problems.
Band surgery is an operation relating pairs of knots or links in the three-sphere. We prove that if two quasi-alternating knots and of the same square-free determinant are related by a band surgery, then the absolute value of the difference in their signatures is either 0 or 8. This obstruction follows from a …
Paper proposes a method to estimate confidence bands for survival random forests.
Defines band maps in unoriented link Floer homology forming a skein exact triangle.
New polynomial invariants derived from birack and switch structures.
Band-limited training reduces resource usage without sacrificing accuracy.
EGO-MDA identifies optimal spectral-bands for process discrimination.
We categorise coherent band (aka nullification) pathways between knots and 2-component links. Additionally, we characterise the minimal coherent band pathways (with intermediates) between any two knots or 2-component links with small crossing number. We demonstrate these band surgeries for knots and links with small cr…
A complete list of irreducible triangulations is identified on the Möbius band.
In this paper, we study optimal switching problems under ambiguity. To characterize the optimal switching under ambiguity in the finite horizon, we use multidimensional reflected backward stochastic differential equations (multidimensional RBSDEs) and show that a value function of the optimal switching under ambiguity …