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We sudy the geometry of half lightlike submanifold M of a semi-Riemannian space form M(c) subject to the conditions : (a) the screen distribution on M is totally umbilic in M and the coscreen distribution on M is conformal Killing on M or (b) the screen distribution is totally geodesic in M and M is irrotational.
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참고문헌 (8)
참고문헌 신청
Duggal, K.L. / 1992 / Lightlike submanifolds of codimension 2 / Math. J. Toyama Univ. 15 : 59 ~ 82
Duggal, K.L. / 1996 / Lightlike Submanifolds of Semi-Riemannian Manifolds and Applications / Kluwer Acad. Publishers
Duggal, K.L. / 1999 / Half-lightlike submanifolds of codimension 2 / Math. J. Toyama Univ. 22 : 121 ~ 161
Harris, S.G. / 1982 / A triangle comparison theorem for Lorentz manifolds / Indiana Math. J. 31 : 289 ~ 308
Kupeli, D.N. / 1996 / Singular Semi-Riemannian Geometry. Mathematics and Its Applications / Kluwer Acad. Publishers
Duggal, K.L. / 1996 / Lightlike Submanifolds of Semi-Riemannian Manifolds and Applications / Kluwer Acad. Publishers
Duggal, K.L. / 1999 / Half-lightlike submanifolds of codimension 2 / Math. J. Toyama Univ. 22 : 121 ~ 161
Harris, S.G. / 1982 / A triangle comparison theorem for Lorentz manifolds / Indiana Math. J. 31 : 289 ~ 308
Kupeli, D.N. / 1996 / Singular Semi-Riemannian Geometry. Mathematics and Its Applications / Kluwer Acad. Publishers
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