Cyclic Structure Jacobi Semi-symmetric Real Hypersurfaces in the Complex Hyperbolic Quadric

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참고문헌 (28)

1. J. Berndt, "Adv. Anal. Geom" (2022), De Gruyter
2. A. L. Besse, "Einstein Manifolds" (2008), Springer-Verlag
3. S. K. Chaubey, "Characterizations of the Lorentzian manifolds admitting a type of semi-symmetric connection", Anal. Math. Phys, 10, pp.15~ (2020)
4. I. Jeong, "Real hypersurfaces in the complex quadric with Killing struc-ture Jacobi operator", J. Geom. Phys, 139, pp.88~102 (2019)
5. I. Jeong, "Real hypersurfaces in the complex hyperbolic quadric with normal Jacobi operator of Codazzi type", Internat. J. Math, 32(14), pp.23~ (2021)
6. S. Klein, "Contact real hypersurfaces in the complex hyperbolic quadric", Anal. Mate. Pura Appl, 198, pp.1481~1494 (2019)
7. A. W. Knapp, "Lie Groups Beyond an Introduction, Progress in Math" (2002), Birkhauser
8. S. Kobayashi, "Foundations of Differential Geometry" (1996), A Wiley-Interscience Publ., Wiley Classics Library Ed
9. H. Lee, "Commuting Jacobi operators on real hypersurfaces of Type B in the complex quadric", Math. Phys. Anal. Geom, 23(4), pp.21~ (2020)
10. S. Montiel, "Complex Einstein hypersurfaces of indefinite complex space forms", Math. Proc. Cambridge Philos. Soc, 94, pp.495~508 (1983)
11. K. Nomizu, "Invariant affine connections on homogeneous spaces", Amer. J. Math, 76, pp.33~65 (1954)
12. J. D. P´erez, "Cyclic-parallel real hypersurfaces of quaternionic projective space", Tsukuba J. Math, 17(1), pp.189~191 (1993)
13. Juan de Dios Perez, "Real Hypersurfaces in Complex Projective Space Whose Structure Jacobi Operator Is Cyclic-Ryan Parallel", Kyungpook Mathematical Journal, 49(2), pp.211~219 (2009), 경북대학교 자연과학대학 수학과
14. J. D. P´erez, "Derivatives of the shape operator of real hypersurfaces in the complex quadric", Results Math, 73(3), pp.10~ (2018)
15. J. D. P´erez, "Real hypersurfaces in complex projective space whose structure Jacobi operator is Lie ξ-parallel", Differential Geom. Appl., 22(2), pp.181~188 (2005)
16. H. Reckziegel, "On the geometry of the complex quadric" (1995), World Sci. Publ
17. A. Romero, "Some examples of indefinite complete complex Einstein hypersurfaces not locally symmetric", Proc. Amer. Math. Soc, 98(2), pp.283~286 (1986)
18. A. Romero, "On a certain class of complex Einstein hypersurfaces in indefinite complex space forms", Math. Z, 192(4), pp.627~635 (1986)
19. B. Smyth, "Differential geometry of complex hypersurfaces", Ann. of Math, 85, pp.246~266 (1967)
20. B. Smyth, "Homogeneous complex hypersurfaces", J. Math. Soc. Japan, 20, pp.643~647 (1968)
21. Y. J. Suh, "Real hypersurfaces in the complex quadric with Reeb parallel shape operator", Internat. J. Math, 25(6), pp.17~ (2014)
22. Y. J. Suh, "Real hypersurfaces in the complex quadric with parallel Ricci tensor", Adv. Math, 281, pp.886~905 (2015)
23. Y. J. Suh, "Real hypersurfaces in the complex quadric with parallel structure Jacobi operator", Differential. Geom. Appl, 51, pp.33~48 (2017)
24. Y. J. Suh, "Real hypersurfaces in the complex hyperbolic quadrics with isometric Reeb flow", Commun. Contemp. Math, 20(2), pp.20~ (2018)
25. Y. J. Suh, "Real hypersurfaces in the complex quadric whose structure Jacobi operator is of Codazzi type", Math. Nachr, 292(6), pp.1375~1391 (2019)
26. Y. J. Suh, "Cyclic structure Jacobi semi-symmetric real hypersurfaces in the complex quadric", Math. Z, 303, pp.20~ (2023)
27. Y. J. Suh, "Real hypersurfaces in the complex hyperbolic quadric with parallel structure Jacobi operator", Publ. Math. Debrecen, 94, pp.75~107 (2019)
28. Z. I. Szab´o, "Structure theorems on Riemannian spaces satisfying R(X, Y )R = 0, I, The local version", J. Differential Geom, 17(4), pp.531~582 (1982)

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