Results 251 to 260 of about 102,591 (310)

Neat-injectivity and Neat-projectivity in Abelian Groups

open access: yesNeat-injectivity and Neat-projectivity in Abelian Groups
openaire  

On Semiboolean Neat Rings

Lobachevskii Journal of Mathematics, 2023
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dinesh Udar, Kanchan Jangra
exaly   +3 more sources

The importance of the activation function in NeuroEvolution with FS-NEAT and FD-NEAT

2017 IEEE Symposium Series on Computational Intelligence (SSCI), 2017
The majority of existing NeuroEvolutionary algorithms optimize the connectivity and the topology of the nodes of Artificial Neural Networks (ANNs). However, the architecture of an ANN is also defined on the nodes' activation functions which play a significant role in the network's performance.
Evgenia Papavasileiou, Bart Jansen 0001
openaire   +3 more sources

NEAt

Proceedings of the Symposium on SDN Research, 2017
Configuring and maintaining an enterprise network is a challenging and error-prone process. Administrators must often consider security policies from a variety of sources simultaneously, including regulatory requirements, industry standards, and to mitigate attack vectors.
Wenxuan Zhou 0003   +3 more
openaire   +1 more source

A Note on Neat Reducts

Studia Logica, 2007
In this paper, \(SC,CA,QA\) and \(QEA\) denote the classes of Pinter's substitution algebras, Tarski's cylindric algebras, and Halmos' quasi-polyadic algebras and quasi-polyadic equality algebras, respectively. If \(K\in \{SC,CA,QA,QEA\}\) and \(\alpha\) is an ordinal, \(K_{\alpha}\) denotes the class of all algebras in \(K\) of dimension \(\alpha ...
openaire   +2 more sources

On Neat Reducts of Algebras of Logic

Studia Logica, 2001
Let \(K\) stand for any of the following classes of algebras: substitution algebras in the sense of C. Pinter, cylindric algebras, quasipolyadic algebras, quasipolyadic equality algebras, and let \(K'\) stand for either the class of polyadic or polyadic equality algebras.
Tarek Sayed Ahmed, István Németi
openaire   +2 more sources

NEAT, There’s No Bloat

2014
The Operator Equalization OE family of bloat control methods have achieved promising results in many domains. In particular, the Flat-OE method, that promotes a flat distribution of program sizes, is one of the simplest OE methods and achieves some of the best results. However, Flat-OE, like all OE variants, can be computationally expensive.
Leonardo Trujillo 0001   +3 more
openaire   +1 more source

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