Results 291 to 300 of about 1,082,837 (347)

Machine learning in biological research: key algorithms, applications, and future directions. [PDF]

open access: yesBMC Biol
Alam MNU   +10 more
europepmc   +1 more source

Tensor Relational Algebra for Distributed Machine Learning System Design

Proceedings of the VLDB Endowment, 2020
We consider the question: what is the abstraction that should be implemented by the computational engine of a machine learning system? Current machine learning systems typically push whole tensors through a series of compute kernels such as matrix ...
Binhang Yuan   +5 more
semanticscholar   +1 more source

The Cone Algebra and a Kernel Characterization of Green Operators

, 2001
An informal overview is given of an algebra of pseudodifferential operators on manifolds with conical singularities as it was introduced by Schulze. It is proven that the residual class of Green operators, that by definition map Sobolev spaces to functions having certain prescribed asymptotics at the singularity, can equivalently be described as ...
J. Seiler
semanticscholar   +3 more sources

On some problems for operators on the reproducing kernel Hilbert space

Linear and multilinear algebra, 2019
In this study, some problems of operator theory on the reproducing kernel Hilbert space by using the Berezin symbols method are investigated. Namely, invariant subspaces of weighted composition operators on are studied.
M. Garayev   +3 more
semanticscholar   +1 more source

S-duality for the Large N = 4 Superconformal Algebra

Communications in Mathematical Physics, 2018
We prove some conjectures about vertex algebras which emerge in gauge theory constructions associated to the geometric Langlands program. In particular, we present the conjectural kernel vertex algebra for the ST2S\documentclass[12pt]{minimal ...
T. Creutzig, D. Gaiotto, A. Linshaw
semanticscholar   +1 more source

Congruence kernels in Ockham algebras

Algebra universalis, 2017
For an Ockham algebra \((\mathcal{L}; f)\), the authors consider the ideals \(I\) such that \(I=0/\upsilon\) for some congruence \(\upsilon\) on \((\mathcal{L}; f)\). These ideals are called \textit{congruence kernels} and the congruence \(\upsilon\) for which \(I=0/\upsilon\) is said to have kernel \(I\).
Blyth, T. S., Silva, H. J.
openaire   +2 more sources

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