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A. A. Borisenko
Researcher at National Academy of Sciences of Ukraine
Publications - 49
Citations - 209
A. A. Borisenko is an academic researcher from National Academy of Sciences of Ukraine. The author has contributed to research in topics: Curvature & Hypersurface. The author has an hindex of 8, co-authored 48 publications receiving 153 citations. Previous affiliations of A. A. Borisenko include Sumy State University & University of Kharkiv.
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Prevalence and risk factors of post-COVID-19 condition in adults and children at 6 and 12 months after hospital discharge: a prospective, cohort study in Moscow (StopCOVID)
E.M. Pazukhina,M. D. Andreeva,Ekaterina Spiridonova,Polina Bobkova,Anastasia Shikhaleva,Yasmin El-Taravi,Mikhail A. Rumyantsev,Aysylu Gamirova,Anastasiia V. Bairashevskaia,Polina I. Petrova,D. Baimukhambetova,Maria Pikuza,Elina Abdeeva,Yu. O. Filippova,S. Deunezhewa,Nikita A Nekliudov,Polina Bugaeva,Nikolay Bulanov,Sergey Avdeev,Valentina Kapustina,Alla Guekht,Audrey DunnGalvin,Pasquale Comberiati,Diego Peroni,Christian Apfelbacher,Jon Genuneit,Luis F. Reyes,Caroline L H Brackel,Victor Fomin,Andrey A. Svistunov,P. Timashev,L. Mazankova,Alexandra Miroshina,E. R. Samitova,Svetlana Borzakova,E.D. Bondarenko,Anatoliy A Korsunskiy,Gail Carson,Louise Sigfrid,Janet T Scott,Matthew Greenhawt,Danilo Buonsenso,Malcolm G Semple,John O. Warner,Piero Olliaro,Dale M. Needham,Petr Glybochko,Denis Butnaru,I.M. Osmanov,Daniel Munblit,N. F. Alekseeva,Elena Artigas,Asmik A. Avagyan,Lusine R. Baziyants,A.B. Belkina,A. Berbenyuk,Tatiana Bezbabicheva,V. Bezrukov,S. Bordyugov,A. A. Borisenko,Maria Bratukhina,E. Bugaiskaya,J.N. Chayka,Yu.E. Cherdantseva Cherdantseva,Natalia Degtyareva,O. Druzhkova,A. Dubinin,Khalisa Elifkhanova,Dmitry Eliseev,A. D. Ezhova,Aleksandra Frolova,Julia Ganieva,A B Gorina,Cyrill L. Gorlenko,E Gribaleva,Eliza Gudratova,Shabnam Ibragimova,K. Kabieva,Yulia Kalan,Margarita V. Kalinina,N. Khitrina,B. F. Kirillov,H. Kiseljow,Maria I. Kislova,N. S. Kogut,Irina Konova,Mariia Korgunova,A. Kotelnikova,K. Kovygina,A. A. Krupina,Anastasia Kuznetsova,A. Kuznetsova,Baina Lavginova,Elza Lidjieva,Ekaterina Listovskaya,M. V. Lobova,Maria E. Loshkareva,E. E. Lyubimova,Daria Mamchich,N. Yu. Markina,A. Maystrenko,Aigun Mursalova,Evgeniy Nagornov,Anna V. Nartova,D. Nikolaeva,G.P. Novoselov,Marina Ogandzhanova,A. Pavlenko,Olga Perekosova,E. E. Porubayeva,Kristina Presnyakova,A S Pushkareva,Olga E. Romanova,Philipp Roshchin,Diana Renatovna Salakhova,I. I. Sarukhanyan,V. Savina,Jamilya Shatrova,N. Yu. Shishkina,A. Shvedova,Denis S. Smirnov,V. I. Solovieva,O. S. Spasskaya,O. Sukhodolskaya,S. N. Suleimanov,N. Urmantaeva,O. Usalka,Valeria Ustyan,Yana Valieva,Katerina Varaksina,M. Varaksina,E. E. Varlamova,M. A. Vodianova,Margarita Yegiyan,M. Zaikina,Anastasia Zorina,Elena I. Zuykova +136 more
TL;DR: In this article , the authors investigated prevalence of post-COVID-19 condition (PCC) at 6-and 12-months follow-up, amongst previously hospitalised adults and children and assessed risk factors.
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COMPLETE $ l$-DIMENSIONAL SURFACES OF NONPOSITIVE EXTRINSIC CURVATURE IN A RIEMANNIAN SPACE
TL;DR: In this paper, the authors studied complete -dimensional surfaces of non-positive extrinsic 2-dimensional sectional curvature in Euclidean space, in the sphere, in the complex projective space, and in a Riemannian space.
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On the global structure of Hopf hypersurfaces in a complex space form
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Isoperimetric inequality for curves with curvature bounded below
TL;DR: For embedded closed curves with curvature bounded below, this article proved an isoperimetric inequality estimating the minimal area bounded by such curves for a fixed perimeter, where the curvature of the embedded closed curve is a function of the radius of the curve.
Journal ArticleDOI
Closeness to spheres of hypersurfaces with normal curvature bounded below
A. A. Borisenko,Kostiantyn Drach +1 more
TL;DR: For a Riemannian manifold M{sup n+1} and a compact domain bounded by a hypersurface ∂Ω with normal curvature bounded below, estimates in terms of the distance from O to ∂ ∩ for the angle between the geodesic line joining a fixed interior point O in Ω to a point on ∂ Ω and the outward normal to the surface were obtained in this paper.