Comparison of Differential Operators with Lie Derivative of Three-Dimensional Real Hypersurfaces in Non-Flat Complex Space Forms
Metadatos
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MDPI
Materia
k-th generalized Tanaka–Webster connection Non-flat complex space form Real hypersurface Lie derivative Shape operator
Fecha
2018-05-20Referencia bibliográfica
Kaimakamis, G.; Panagiotidou, K.; Pérez Jiménez, J.D. Comparison of Differential Operators with Lie Derivative of Three-Dimensional Real Hypersurfaces in Non-Flat Complex Space Forms Mathematics 2018, 6, 84; doi:10.3390/math6050084.
Resumen
In this paper, three-dimensional real hypersurfaces in non-flat complex space forms, whose
shape operator satisfies a geometric condition, are studied. Moreover, the tensor field P = ΦA - ΦA
is given and three-dimensional real hypersurfaces in non-flat complex space forms whose tensor field
P satisfies geometric conditions are classified.