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In this paper we investigate (n +1)(n ≥ 3)-dimensional con- tact CR-submanifolds M of (n−1) contact CR-dimension in a complete simply connected Sasakian space form of constant Φ-holomorphic sec- tional curvature c ≠ −3 which satisfy the condition h(FX, Y )+h(X, FY ) = 0 for any vector fields X, Y tangent to M, where h and F denote the second fundamental form and a skew-symmetric endomorphism (defined by (2.3)) acting on tangent space of M, respectively.
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참고문헌 (9)
참고문헌 신청
A. Bejancu / 1986 / Geometry of CR-Submanifolds / D. Reidel Publishing Company
B. Y. Chen / 1973 / Geometry of Submanifolds / Marcel Dekker Inc.
H. S. Kim / 2010 / Certain class of contact CR-submanifolds of an odd-dimensional unit sphere / Taiwaness J. Math 14 (2) : 629 ~ 646
J. Erbacher / 1971 / Reduction of the codimension of an isometric immersion / J. Differential Geometry 5 : 333 ~ 340
J. S. Pak / 2005 / Contact CR-submanifolds of an odd-dimensional unit sphere / Geom. Dedicata 114 : 1 ~ 11
B. Y. Chen / 1973 / Geometry of Submanifolds / Marcel Dekker Inc.
H. S. Kim / 2010 / Certain class of contact CR-submanifolds of an odd-dimensional unit sphere / Taiwaness J. Math 14 (2) : 629 ~ 646
J. Erbacher / 1971 / Reduction of the codimension of an isometric immersion / J. Differential Geometry 5 : 333 ~ 340
J. S. Pak / 2005 / Contact CR-submanifolds of an odd-dimensional unit sphere / Geom. Dedicata 114 : 1 ~ 11
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