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                                          Contents

Preface

List of participants

Sebastian Montiel (Universidad de Granada, Spain)....................................................................1
Dirac operator and hypersurfaces

Sebastian Montiel (Universidad de Granada, Spain)..................................................................17
Constant mean curvature space-like hypersurfaces in de Sitter spaces

Alfonso Carriazo (Universidad de Sevilla, Spain).......................................................................31
On generalized Sasakian space forms

Hiroyuki Tasaki (University of Tsukuba, Japan).........................................................................41
Crofton formulae by Cartan hypersurfaces

Makoto Kimura (Shimane Universiity, Japan).............................................................................51
A generalization of Cartan hypersurfaces

Makoto Kimura (Shimane Universiity, Japan) ...............................................................................................................61
A class of real hypersurfaces in complex projective space

Takashi Sakai (Tokyo Metro. University, Japan)........................................................................69
Integral Geometry and Hamiltonian volume minimizing property

U-Hang Ki (The National Academy of Sciences, Korea)..............................................................85
The Ricci tensor and the structure Jacobi operator of real hypersurfaces in complex
space forms

Young Seung Cho (Ewha Women's University, Korea)...............................................................97
Drawing a surface in L

Yong Seung Cho (Ewha Wormen's University, Korea)...............................................................109
Drawing a surface in L

Young Jin Suh and Young Suk Choi (Kyungpook National University, Korea)..................................117
The closed curvature-like tensors on semi-kaehler manifolds

Young Jin Suh and Hae Young Yang (Kyungpook National University, Korea).................................147
Kaehler submanifolds shose Ricci curcature is bounded from below

Jong Taek Cho (Chonnam National University, Korea)................................................................159
 parallelism on contact metric manifolds

Byung Hak Kim (Kyunghee University, Korea)............................................................................173
On fibred Hermitian spaces