Cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions

The paper presents a new method for the calculation of integrals of two-dimensional irregular highly oscillatory functions for the case when information about functions is given on sets of lines. Estimation of the proposed method is done for the class of differentiable functions

Bibliographic Details
Main Authors: Mezhuyev, Vitaliy, Lytvyn, Oleg M., Nechuiviter, Olesia, Pershyna, Yulia, Lytvyn, Oleg O., Keita, Kateryna
Format: Article
Language:English
Published: University Politehnica of Bucharest 2018
Subjects:
Online Access:http://umpir.ump.edu.my/id/eprint/23938/
http://umpir.ump.edu.my/id/eprint/23938/
http://umpir.ump.edu.my/id/eprint/23938/1/Cubature%20formula%20for%20approximate.pdf
id ump-23938
recordtype eprints
spelling ump-239382019-01-24T06:30:39Z http://umpir.ump.edu.my/id/eprint/23938/ Cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions Mezhuyev, Vitaliy Lytvyn, Oleg M. Nechuiviter, Olesia Pershyna, Yulia Lytvyn, Oleg O. Keita, Kateryna QA75 Electronic computers. Computer science The paper presents a new method for the calculation of integrals of two-dimensional irregular highly oscillatory functions for the case when information about functions is given on sets of lines. Estimation of the proposed method is done for the class of differentiable functions University Politehnica of Bucharest 2018 Article PeerReviewed pdf en http://umpir.ump.edu.my/id/eprint/23938/1/Cubature%20formula%20for%20approximate.pdf Mezhuyev, Vitaliy and Lytvyn, Oleg M. and Nechuiviter, Olesia and Pershyna, Yulia and Lytvyn, Oleg O. and Keita, Kateryna (2018) Cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions. Scientific Bulletin-Series A-Applied Mathematics and Physics, 80 (3). pp. 1-14. ISSN 1223 -7027 https://www.scientificbulletin.upb.ro/rev_docs_arhiva/reze1e_763028.pdf
repository_type Digital Repository
institution_category Local University
institution Universiti Malaysia Pahang
building UMP Institutional Repository
collection Online Access
language English
topic QA75 Electronic computers. Computer science
spellingShingle QA75 Electronic computers. Computer science
Mezhuyev, Vitaliy
Lytvyn, Oleg M.
Nechuiviter, Olesia
Pershyna, Yulia
Lytvyn, Oleg O.
Keita, Kateryna
Cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions
description The paper presents a new method for the calculation of integrals of two-dimensional irregular highly oscillatory functions for the case when information about functions is given on sets of lines. Estimation of the proposed method is done for the class of differentiable functions
format Article
author Mezhuyev, Vitaliy
Lytvyn, Oleg M.
Nechuiviter, Olesia
Pershyna, Yulia
Lytvyn, Oleg O.
Keita, Kateryna
author_facet Mezhuyev, Vitaliy
Lytvyn, Oleg M.
Nechuiviter, Olesia
Pershyna, Yulia
Lytvyn, Oleg O.
Keita, Kateryna
author_sort Mezhuyev, Vitaliy
title Cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions
title_short Cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions
title_full Cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions
title_fullStr Cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions
title_full_unstemmed Cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions
title_sort cubature formula for approximate calculation of integrals of two-dimensional irregular highly oscillating functions
publisher University Politehnica of Bucharest
publishDate 2018
url http://umpir.ump.edu.my/id/eprint/23938/
http://umpir.ump.edu.my/id/eprint/23938/
http://umpir.ump.edu.my/id/eprint/23938/1/Cubature%20formula%20for%20approximate.pdf
first_indexed 2023-09-18T22:36:04Z
last_indexed 2023-09-18T22:36:04Z
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