Titlebook: Differential Geometry of Lightlike Submanifolds; Krishan L. Duggal,Bayram Sahin Book 2010 Birkh?user Basel 2010 Semi-Riemannian geometry.d

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書目名稱Differential Geometry of Lightlike Submanifolds影響因子(影響力)學(xué)科排名




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書目名稱Differential Geometry of Lightlike Submanifolds被引頻次




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書目名稱Differential Geometry of Lightlike Submanifolds年度引用學(xué)科排名




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書目名稱Differential Geometry of Lightlike Submanifolds讀者反饋學(xué)科排名

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Lightlike hypersurfaces,from the point of physics lightlike hypersurfaces are of importance as they are models of various types of horizons, such as Killing, dynamical and conformal horizons, studied in general relativity (see some details in Chapter 3). However, due to the degenerate metric of a lightlike submanifold ., o

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哄騙

,Submanifolds of indefinite K?hler manifolds,degenerate case [45, 133 373], CR-lightlike submanifolds are non-trivial (i.e., they do not include invariant (complex) and real parts). Since then considerable work has been done on new concepts to obtain a variety of classes of lightlike submanifolds. In this chapter we present up-to-date new resu

和諧

disrupt

,Submanifolds of indefinite quaternion K?hler manifolds,nion K?ahler manifolds. We study the geometry of real lightlike hypersurfaces, the structure of lightlike submanifolds, both, of indefinite quaternion K?hler manifolds and show that a quaternion lightlike submanifold is always totally geodesic. This result implies that the study of lightlike submani

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帶子

Rationalit?ten des KinderschutzesThe objective of this chapter is to present an up-to-date account of the works published on the general theory of lightlike submanifolds of semi-Riemannian manifolds. This includes unique existence theorems for screen distributions, geometry of totally umbilical, minimal and warped product lightlike submanifolds.

barium-study

A: Aanleiding of Activerende GebeurtenisIn this chapter we present applications of lightlike geometry in the study of null 2-surfaces in spacetimes, lightlike versions of harmonic maps and morphisms, CRstructures in general relativity and lightlike contact geometry in physics.

miracle

Half-lightlike submanifolds,There are two cases of codimension 2 lightlike submanifolds M since for this type the dimension of their radical distribution Rad. is either one or two. A codimension 2 lightlike submanifold is called half-lightlike [147] if dim(Rad .)=1. The objective of this chapter is to present up-to-date results of this sub-case.