Lie – Bäcklund symmetry, reduction and solutions of nonlinear evolution equations

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Бібліографічні деталі
Дата:2022
Автори: V. Zheshut, I. M. Tsyfra, V. A. Vladimirov
Формат: Стаття
Мова:Англійська
Опубліковано: 2022
Назва видання:Ukrainian Mathematical Journal
Онлайн доступ:http://jnas.nbuv.gov.ua/article/UJRN-0001333984
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Назва журналу: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 V. Zheshut
I. M. Tsyfra
V. A. Vladimirov
author_facet V. Zheshut
I. M. Tsyfra
V. A. Vladimirov
author_sort V. Zheshut
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format Article
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institution Library portal of National Academy of Sciences of Ukraine | LibNAS
language English
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publishDate 2022
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series Ukrainian Mathematical Journal
spelling open-sciencenbuvgovua-4902023-09-12T17:59:49Z Lie – Bäcklund symmetry, reduction and solutions of nonlinear evolution equations V. Zheshut I. M. Tsyfra V. A. Vladimirov 1027-3190 2022 en Ukrainian Mathematical Journal http://jnas.nbuv.gov.ua/article/UJRN-0001333984 Article
spellingShingle Ukrainian Mathematical Journal
V. Zheshut
I. M. Tsyfra
V. A. Vladimirov
Lie – Bäcklund symmetry, reduction and solutions of nonlinear evolution equations
title Lie – Bäcklund symmetry, reduction and solutions of nonlinear evolution equations
title_full Lie – Bäcklund symmetry, reduction and solutions of nonlinear evolution equations
title_fullStr Lie – Bäcklund symmetry, reduction and solutions of nonlinear evolution equations
title_full_unstemmed Lie – Bäcklund symmetry, reduction and solutions of nonlinear evolution equations
title_short Lie – Bäcklund symmetry, reduction and solutions of nonlinear evolution equations
title_sort lie – bäcklund symmetry, reduction and solutions of nonlinear evolution equations
url http://jnas.nbuv.gov.ua/article/UJRN-0001333984
work_keys_str_mv AT vzheshut liebacklundsymmetryreductionandsolutionsofnonlinearevolutionequations
AT imtsyfra liebacklundsymmetryreductionandsolutionsofnonlinearevolutionequations
AT vavladimirov liebacklundsymmetryreductionandsolutionsofnonlinearevolutionequations