Detailing the model and objective function for the task of optimizing the power distribution process

In this article, for the spectral expansion of periodic functions by means of a truncated segment of the Fourier series, the authors demonstrated options for their representation in the form of sets of coefficients and showed the relationship between the latter. On the basis of mathematical calculat...

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Bibliographic Details
Published in:IOP conference series. Materials Science and Engineering 2021-01, Vol.1029 (1), p.12104
Main Authors: Mokhov, V A, Tkachev, A N, Shaykhutdinov, D V, Kostinskiy, S S, Manatskov, Y M
Format: Article
Language:English
Subjects:
Combinatorial analysis
Continuity (mathematics)
Electric power distribution
Fourier series
Optimization
Periodic functions
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Summary:In this article, for the spectral expansion of periodic functions by means of a truncated segment of the Fourier series, the authors demonstrated options for their representation in the form of sets of coefficients and showed the relationship between the latter. On the basis of mathematical calculations, the authors have prepared an appropriate mechanism for organizing calculations, for which a number of linear matrix operations have been formed. The application of a new computing mechanism based on a discrete expansion of continuous periodic functions is demonstrated in detailing the problem of combinatorial optimization of the power distribution process, as well as the corresponding load model and target function.
ISSN:1757-8981
1757-899X
DOI:10.1088/1757-899X/1029/1/012104