Titlebook: Real and Complex Submanifolds; Daejeon, Korea, Augu Young Jin Suh,Jürgen Berndt,Hyunjin Lee Conference proceedings 2014 Springer Japan 2014

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书目名称Real and Complex Submanifolds影响因子(影响力)




书目名称Real and Complex Submanifolds影响因子(影响力)学科排名




书目名称Real and Complex Submanifolds网络公开度




书目名称Real and Complex Submanifolds网络公开度学科排名




书目名称Real and Complex Submanifolds被引频次




书目名称Real and Complex Submanifolds被引频次学科排名




书目名称Real and Complex Submanifolds年度引用




书目名称Real and Complex Submanifolds年度引用学科排名




书目名称Real and Complex Submanifolds读者反馈




书目名称Real and Complex Submanifolds读者反馈学科排名

一大群

A New Technique for the Study of Complete Maximal Hypersurfaces in Certain Open Generalized Robertsothe fiber) is said to be spatially parabolic. This class of spacetimes allows to model open relativistic universes which extend to the spatially closed GRW spacetimes from the viewpoint of the geometric-analysis of the fiber and which are not incompatible with certain cosmological principle. We expl

浸软

Dedication

散布

Information Geometry of Barycenter Map an Hadamard manifold .. We show that the space . carries a fibre space structure over . from a viewpoint of information geometry. Following the idea of [., .] and [.] we present moreover a theorem which states that under certain hypotheses of information geometry a homeomorphism . of . induces, via

Expertise

Flounder

配置

Geometry of Lagrangian Submanifolds Related to Isoparametric Hypersurfacesr manifolds such as complex projective spaces, complex space forms, Hermitian symmetric spaces and so on. We shall emphasis on the relationship between certain minimal Lagrangian submanifold in complex hyperquadrics and isoparametric hypersurfaces in spheres. We shall discuss their properties and re

overrule

Some Geometric Aspects of the Hessian One Equationities. The singular set can be characterized and, in most of the cases, it determines the surface. Here, we show how to obtain improper affine spheres with a prescribed singular set and construct some global examples with the desired singularities. We also classify improper affine spheres admitting

为敌

Affine Isoperimetric Inequalities for ,, Geominimal Surface Areaty. We give an integral formula of .. geominimal surface area by the .-Petty body. Furthermore, we introduce the concept of .. mixed geominimal surface area which is a nature extension of .. geominimal surface area. We also extend Lutwak’s results for .. mixed geominimal surface area.