The formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form

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Bibliographic Details
Date:2019
Main Authors: T. M. Antonova, S. M. Vozna
Format: Article
Language:English
Published: 2019
Series:Applied problems of mechanics and mathematics
Online Access:http://jnas.nbuv.gov.ua/article/UJRN-0001124021
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Journal Title:Library portal of National Academy of Sciences of Ukraine | LibNAS

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Library portal of National Academy of Sciences of Ukraine | LibNAS
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author T. M. Antonova
S. M. Vozna
author_facet T. M. Antonova
S. M. Vozna
author_sort T. M. Antonova
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institution Library portal of National Academy of Sciences of Ukraine | LibNAS
language English
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publishDate 2019
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series Applied problems of mechanics and mathematics
spelling open-sciencenbuvgovua-248992024-02-26T22:31:25Z The formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form T. M. Antonova S. M. Vozna 1810-3022 2019 en Applied problems of mechanics and mathematics http://jnas.nbuv.gov.ua/article/UJRN-0001124021 Article
spellingShingle Applied problems of mechanics and mathematics
T. M. Antonova
S. M. Vozna
The formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form
title The formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form
title_full The formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form
title_fullStr The formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form
title_full_unstemmed The formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form
title_short The formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form
title_sort formulas for real and imaginary parts of tails of approximants for branched continued fractions of the special form
url http://jnas.nbuv.gov.ua/article/UJRN-0001124021
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AT tmantonova formulasforrealandimaginarypartsoftailsofapproximantsforbranchedcontinuedfractionsofthespecialform
AT smvozna formulasforrealandimaginarypartsoftailsofapproximantsforbranchedcontinuedfractionsofthespecialform