A Note on Para-contact Metric Manifold
A Fundamental Approach
(Sprache: Englisch)
This clear, concise and highly readable text, Para-contact metric manifold, deals with the study of various type of metric and non-metric connection in context of Para-contact manifolds. A brief introduction related to the definition of Differentiable...
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This clear, concise and highly readable text, Para-contact metric manifold, deals with the study of various type of metric and non-metric connection in context of Para-contact manifolds. A brief introduction related to the definition of Differentiable manifold, vector field and tangent space, Lie-Bract, Lie-derivatives, covariant derivatives, Exterior derivatives, connection, Riemannian manifold, curvature tensor, Almost contact metric manifold, submanifolds and hypersurface has been given in this book. Certain curvature tensors like, Quasi-conformal curvature tensor, Pseudo projective curvature tensor, G-projective curvature tensor etc are explained with P-Sasakian manifold. The characteristics properties of the different type of almost Para-contact metric manifold, Almost Para-contact submanifolds and Hypersurfaces of almost product manifold are briefly discussed in this book.
Autoren-Porträt von Rajesh Kumar
Kumar, RajeshDr. Rajesh Kumar is a teacher in Mathematics with over fifteen years of teaching and research experience in the Mizoram University (PUC-Campus), Mizoram, India. He obtained P.G. and Ph.D. from Purvanchal University, India in 2006. His special interest is on the Differential Geometry of Contact manifold, Para-contact manifold and Sasakian manifold.
Bibliographische Angaben
- Autor: Rajesh Kumar
- 2018, 148 Seiten, Maße: 22 cm, Kartoniert (TB), Englisch
- Verlag: LAP Lambert Academic Publishing
- ISBN-10: 6139932572
- ISBN-13: 9786139932573
Sprache:
Englisch
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