The solution of an infinite system of ternary differential equations

The present paper is devoted to an infinite system of differential equations. This system consists of ternary differential equations corresponding to 3×3 Jordan blocks. The system is considered in the Hilbert space l2. A theorem about the existence and uniqueness of solution of the system is pro...

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Main Authors: G., Ibragimov, H., Qo'shaqov, I., Turgunov, Alias, I. A.
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出版: Publishing House of Lviv Polytechnic National University 2022
在線閱讀:http://psasir.upm.edu.my/id/eprint/103745/
https://science.lpnu.ua/mmc/all-volumes-and-issues/volume-9-number-4-2022/solution-infinite-system-ternary-differential
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spelling my.upm.eprints.1037452023-04-13T03:55:10Z http://psasir.upm.edu.my/id/eprint/103745/ The solution of an infinite system of ternary differential equations G., Ibragimov H., Qo'shaqov I., Turgunov Alias, I. A. The present paper is devoted to an infinite system of differential equations. This system consists of ternary differential equations corresponding to 3×3 Jordan blocks. The system is considered in the Hilbert space l2. A theorem about the existence and uniqueness of solution of the system is proved. Publishing House of Lviv Polytechnic National University 2022 Article PeerReviewed G., Ibragimov and H., Qo'shaqov and I., Turgunov and Alias, I. A. (2022) The solution of an infinite system of ternary differential equations. LVIV Polytechnic National University, 9 (4). 833 - 841. ISSN 2663-0257 https://science.lpnu.ua/mmc/all-volumes-and-issues/volume-9-number-4-2022/solution-infinite-system-ternary-differential 10.23939/mmc2022.04.833
institution Universiti Putra Malaysia
building UPM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Putra Malaysia
content_source UPM Institutional Repository
url_provider http://psasir.upm.edu.my/
description The present paper is devoted to an infinite system of differential equations. This system consists of ternary differential equations corresponding to 3×3 Jordan blocks. The system is considered in the Hilbert space l2. A theorem about the existence and uniqueness of solution of the system is proved.
format Article
author G., Ibragimov
H., Qo'shaqov
I., Turgunov
Alias, I. A.
spellingShingle G., Ibragimov
H., Qo'shaqov
I., Turgunov
Alias, I. A.
The solution of an infinite system of ternary differential equations
author_facet G., Ibragimov
H., Qo'shaqov
I., Turgunov
Alias, I. A.
author_sort G., Ibragimov
title The solution of an infinite system of ternary differential equations
title_short The solution of an infinite system of ternary differential equations
title_full The solution of an infinite system of ternary differential equations
title_fullStr The solution of an infinite system of ternary differential equations
title_full_unstemmed The solution of an infinite system of ternary differential equations
title_sort solution of an infinite system of ternary differential equations
publisher Publishing House of Lviv Polytechnic National University
publishDate 2022
url http://psasir.upm.edu.my/id/eprint/103745/
https://science.lpnu.ua/mmc/all-volumes-and-issues/volume-9-number-4-2022/solution-infinite-system-ternary-differential
_version_ 1763298009716621312
score 13.251813