Form of presentation | Articles in international journals and collections |
Year of publication | 2021 |
Язык | английский |
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Kazancev Andrey Vitalevich, author
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Bibliographic description in the original language |
Kazantsev A.V. Conformal radius has unique critical point when pre- Schwarzian derivative is subordinate to classical majorants // Lobachevskii Journal of Mathematics. – 2021. – Vol. 42, No. 12. – P. 2816-2822. DOI 10.1134/S1995080221120179 |
Keywords |
conformal radius, pre-Schwarzian derivative, subordination, convex function, starlike function, Miller?Mocanu operator, Biernacki-type operator, Gakhov equation |
The name of the journal |
Lobachevskii J. of Math.
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On-line resource for training course |
http://dspace.kpfu.ru/xmlui/bitstream/handle/net/173485/document___Enfocus_Preflight_Ticket_Signature_2021.11.24.pdf?sequence=1&isAllowed=y
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Please use this ID to quote from or refer to the card |
https://repository.kpfu.ru/eng/?p_id=260910&p_lang=2 |
Resource files | |
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Full metadata record |
Field DC |
Value |
Language |
dc.contributor.author |
Kazancev Andrey Vitalevich |
ru_RU |
dc.date.accessioned |
2021-01-01T00:00:00Z |
ru_RU |
dc.date.available |
2021-01-01T00:00:00Z |
ru_RU |
dc.date.issued |
2021 |
ru_RU |
dc.identifier.citation |
Kazantsev A.V. Conformal radius has unique critical point when pre- Schwarzian derivative is subordinate to classical majorants // Lobachevskii Journal of Mathematics. – 2021. – Vol. 42, No. 12. – P. 2816-2822. DOI 10.1134/S1995080221120179 |
ru_RU |
dc.identifier.uri |
https://repository.kpfu.ru/eng/?p_id=260910&p_lang=2 |
ru_RU |
dc.description.abstract |
Lobachevskii J. of Math. |
ru_RU |
dc.language.iso |
ru |
ru_RU |
dc.subject |
conformal radius |
ru_RU |
dc.subject |
pre-Schwarzian derivative |
ru_RU |
dc.subject |
subordination |
ru_RU |
dc.subject |
convex function |
ru_RU |
dc.subject |
starlike function |
ru_RU |
dc.subject |
Miller?Mocanu operator |
ru_RU |
dc.subject |
Biernacki-type operator |
ru_RU |
dc.subject |
Gakhov equation |
ru_RU |
dc.title |
Conformal radius has unique critical point when pre-Schwarzian derivative is subordinate to classical majorants |
ru_RU |
dc.type |
Articles in international journals and collections |
ru_RU |
|