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Publications in Math-Net.Ru |
Citations |
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2024 |
1. |
G. A. Banaru, M. B. Banaru, “On a Property of Quasi-Kähler Manifolds”, Mat. Zametki, 115:5 (2024), 658–664 ; Math. Notes, 115:5 (2024), 664–669 |
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2020 |
2. |
Ahmad Abu-Saleem, Mihail B. Banaru, Galina A. Banaru, Lidia V. Stepanova, “Quasi-Kählerian manifolds and quasi-Sasakian hypersurfaces axiom”, Bul. Acad. Ştiinţe Repub. Mold. Mat., 2020, no. 2, 68–75 |
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3. |
M. B. Banaru, G. A. Banaru, “On hypersurfaces with Kirichenko–Uskorev structure in Kählerian manifolds”, Sib. Èlektron. Mat. Izv., 17 (2020), 1715–1721 |
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2019 |
4. |
Mihail B. Banaru, Galina A. Banaru, Tatiana L. Melekhina, “A note on almost contact metric $2$- and $3$-hypersurfaces in $W_4$-manifolds”, Bul. Acad. Ştiinţe Repub. Mold. Mat., 2019, no. 1, 103–108 |
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2018 |
5. |
L. V. Stepanova, M. B. Banaru, G. A. Banaru, “On geometry of QS-hypersurfaces of Kählerian manifolds”, Sib. Èlektron. Mat. Izv., 15 (2018), 815–822 |
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2017 |
6. |
Ahmad Abu-Saleem, Mihail B. Banaru, Galina A. Banaru, “A note on $2$-hypersurfaces of the nearly Kählerian six-sphere”, Bul. Acad. Ştiinţe Repub. Mold. Mat., 2017, no. 3, 107–114 |
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7. |
G. A. Banaru, “N. V. Stepanov and his geometric theory of ordinary differential equations”, Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 139 (2017), 3–8 ; Journal of Mathematical Sciences, 241:3 (2019), 245–250 |
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2016 |
8. |
L. V. Stepanova, G. A. Banaru, M. B. Banaru, “On quasi-Sasakian hypersurfaces of Kählerian manifolds”, Izv. Vyssh. Uchebn. Zaved. Mat., 2016, no. 1, 86–89 ; Russian Math. (Iz. VUZ), 60:1 (2016), 73–75 |
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2014 |
9. |
Mihail B. Banaru, Galina A. Banaru, “A note on six-dimensional planar Hermitian submanifolds of Cayley algebra”, Bul. Acad. Ştiinţe Repub. Mold. Mat., 2014, no. 1, 23–32 |
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1996 |
10. |
G. A. Banaru, “On a projective connection admitted by a fifth-order ordinary differential equation”, Izv. Vyssh. Uchebn. Zaved. Mat., 1996, no. 2, 3–9 ; Russian Math. (Iz. VUZ), 40:2 (1996), 1–7 |
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1994 |
11. |
G. A. Banaru, “Third-order ordinary differential equations with six-dimensional and seven-dimensional groups of point symmetries”, Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 1994, no. 3, 31–36 |
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Organisations |
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