Interpolation of Multivariable Functions by Means of the Nonlinear Schema of Metric Analysis

A problem of the Interpolation of multivariable function whose values are given at a finite number of points is considered in the paper. Problems of this kind arise when solving applied problems in various fields of research, including physics, engineering, economics, etc. We propose a new approach for solving this problem with the help of a metric analysis. The article gives a numerical example of the solution of the problem of the Interpolation of multivariable function for given values of a multivariable function, demonstrating the effectiveness of the proposed scheme. © 2022 American Institute of Physics Inc.. All rights reserved.

Authors
Kryanev A.V. 1, 2 , Ivanov V.V. 1, 2 , Malinkin I.A.1 , Sevastyanov L.A. 2, 3 , Udumyan D.K. 4
Conference proceedings
Language
English
Status
Published
Number
340006
Volume
2425
Year
2022
Organizations
  • 1 National Research Nuclear University "MEPhI", Moscow, Russian Federation
  • 2 Joint Institute for Nuclear Research (JINR), Moscow region, Dubna, Russian Federation
  • 3 Peoples' Friendship University of Russia (PFUR University), Moscow, Russian Federation
  • 4 University of Miami, 1320 S. Dixie Hwy, Coral Gables, FL 33124, United States
Date of creation
06.07.2022
Date of change
06.07.2022
Short link
https://repository.rudn.ru/en/records/article/record/83676/
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