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Informatika i Ee Primeneniya [Informatics and its Applications], 2020, Volume 14, Issue 2, Pages 58–65
DOI: https://doi.org/10.14357/19922264200208
(Mi ia662)
 

Ordering the set of neural network parameters

A. V. Grabovoya, O. Yu. Bakhteeva, V. V. Strijovba

a Moscow Institute of Physics and Technology, 9 Institutskiy Per., Dolgoprudny, Moscow Region 141700, Russian Federation
b A. A. Dorodnicyn Computing Center, Federal Research Center “Computer Science and Control” of the Russian Academy of Sciences, 40 Vavilov Str., Moscow 119333, Russian Federation
References:
Abstract: This paper investigates a method for setting order on a set of the model parameters. It considers linear models and neural networks. The set is ordered by the covariance matrix of the gradients. It is proposed to use a given order to freeze the model parameters during the optimization procedure. It is assumed that, after few iterations of the optimization algorithm, most of the model parameters can be frozen without significant loss of the model quality. It reduces the dimensionality of the optimization problem. This method is analyzed in the computational experiment on the real data. The proposed order is compared with the random order on the set of the model parameters.
Keywords: sample approximation, linear model, neural network, model selection, error function.
Funding agency Grant number
Russian Foundation for Basic Research 19-07-01155
19-07-00875
National Technological Initiative 13/1251/2018
This research was supported by the Russian Foundation for Basic Research (projects 19-07-01155 and 19-07-00875) and NTI (project 13/1251/2018).
Received: 07.10.2019
Document Type: Article
Language: Russian
Citation: A. V. Grabovoy, O. Yu. Bakhteev, V. V. Strijov, “Ordering the set of neural network parameters”, Inform. Primen., 14:2 (2020), 58–65
Citation in format AMSBIB
\Bibitem{GraBakStr20}
\by A.~V.~Grabovoy, O.~Yu.~Bakhteev, V.~V.~Strijov
\paper Ordering the set of neural network parameters
\jour Inform. Primen.
\yr 2020
\vol 14
\issue 2
\pages 58--65
\mathnet{http://mi.mathnet.ru/ia662}
\crossref{https://doi.org/10.14357/19922264200208}
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