Cauchy problem for the equations with fractional of Riemann-Liouville derivatives
release_x4pdvl6t65c6pdy3iepyl5ro5u
by
P. P. Zabreiko,
S. V. Ponomareva
References
NOTE: currently batch computed and may include additional references sources, or be missing recent changes, compared to entity reference list.Showing 1 - 17 of 17 references (in 73ms) | ||
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[ref1] via crossref-grobid |
Theory and applications of fractional differential equations
A A Kilbas 2009 volume:121 | |
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Theory and Applications of Fractional Differential Equations
[book]
2006 North-Holland Mathematics Studies doi:10.1016/s0304-0208(06)x8001-5 | |
[ref3] via crossref-grobid |
Integral operators in spaces of summable functions
M A Krasnosel’skiy , P P Zabreyko , I Pustyl’nik Ye , P Sobolevskiy , Ye 1966 volume:500 | |
[ref4] via crossref |
SOLVABILITY OF THE CAUCHY PROBLEM FOR EQUATIONS WITH RIEMANN–LIOUVILLE'S FRACTIONAL DERIVATIVES
Petr P. Zabreiko, Svetlana V. Ponomareva 2018 Doklady of the National Academy of Sciences of Belarus doi:10.29235/1561-8323-2018-62-4-391-397 |
web.archive.org
[PDF]
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[ref5] via crossref-grobid |
On the continuity of solutions of the Cauchy problem for equations of fractional order
P P Zabreyko , S V Ponomareva 2018 Zhurnal Belorusskogo gosudarstvennogo universiteta. Matematika. Informatika = Journal of the Belarusian State University. Mathematics and Informatics | |
[ref6] via crossref-grobid |
On integral Volterra operators
P P Zabreyko 1967 volume:1 | |
[ref7] via crossref-grobid |
On the spectral radius of Volterra integral operators Litovskii matematicheskii sbornik = The Lithuanian Mathematical Collection
P P Zabreyko 1967 | |
[b7] via grobid |
kilbas A. A. Theory and applications of fractional differential equations. Samara, 2009. 121 p. (in Russian).
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[b8] via grobid |
kilbas A. A., Srivastava H. M., Trujillo J. J. Theory and Applications of Fractional Differential Equations: North- Holland Mathematics Studies. Vol. 204. Elsevier, 2006. 523 p. https://doi.org/10.1016/s0304-0208(06)x8001-5 3. krasnosel'skiy M. A., Zabreyko P. P., Pustyl'nik ye. I., Sobolevskiy P. ye. Integral operators in spaces of summable functions. Moscow, 1966. 500 p. (in Russian).
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[b9] via grobid |
Zabreiko P. P., Ponomareva S. V. Solvability of the Cauchy problem for equations with Riemann-Liouville's fractional derivatives. Doklady Natsional'noi akademii nauk Belarusi = Doklady of the National Academy of Sciences of Belarus, 2018, vol. 62, no. 4, pp. 391-397 (in Russian). https://doi.org/10.29235/1561-8323-2018-62-4-391-397
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[b10] via grobid |
Zabreyko P. P., Ponomareva S. V. On the continuity of solutions of the Cauchy problem for equations of fractional order. Zhurnal Belorusskogo gosudarstvennogo universiteta. Matematika. Informatika = Journal of the Belarusian State University. Mathematics and Informatics, 2018, no. 3, pp. 39-45 (in Russian).
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[b11] via grobid |
Zabreyko P. P. On integral Volterra operators. Uspekhi matematicheskikh nauk = Russian Mathematical Surveys, 1967, vol. 1, pp. 167-168 (in Russian).
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[b12] via grobid |
Zabreyko P. P. On the spectral radius of Volterra integral operators Litovskii matematicheskii sbornik = The Lithuanian Mathematical Collection, 1967, no. 2, pp. 281-287 (in Russian).
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[b13] via grobid |
Информация об авторе
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[b14] via grobid |
Пономарева Светлана Владимировна -канд. физ.- мат. наук, доцент. Белорусский государственный уни- верситет (пр. Независимости, 4, 220050, Минск, Рес- публика Беларусь). Е-mail: demyanko@bsu.by. Information about the author
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[b15] via grobid |
Ponomareva Svetlana V. -Ph. D. (Physics and Mathe- matics), Associate professor. Belarusian State University (4, Nezavisimosti Ave., 220050, Minsk, Republic of Belarus).
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[b16] via grobid |
E-mail: demyanko@bsu.by.
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