The aim of this book is to make the subject easier to understand. This book provides clear concepts, tools, and techniques to master the subject of Tensors, and can be used in many fields of research. Special applications are discussed in the book, in order to remove any confusion, and for absolute understanding of the subject.
The aim of this book is to make the subject easier to understand. This book provides clear concepts, tools, and techniques to master the subject of Tensors, and can be used in many fields of research. Special applications are discussed in the book, in order to remove any confusion, and for absolute understanding of the subject.
Dr. Bhaben Chandra Kalita, has been first Class throughout the career. He has served 37 years in the department of Mathematics, Gauhati University in the capacity of Assistant and Associate professors and professor head of the Department since 1978. Dr. Kalita was granted the prestigious award "Professor Emeritus" by the University Grants Commission (UGC), Govt. of India on Sept, 2015. He has published about 50 (fifty) papers in Physics of Fluids, Phys. of Plasmas, Astrophysics and Space Science, Journal of Plasma Physics, Physical Society of Japan, Canadian Journal of Physics, Transaction on Plasma science, IEEE, and Commun. In Theoretical Physics, Plasma Physics Reports, besides some other papers of Relativity and Graph Theory. He has acted as invited speaker in Astrophysics and Particle Physics in Dalas (2016), San Antonio (2017). He has presented Papers in Granada (Spain), Pissa (Italy), Swansea (UK), and acted as speaker in many local Universities and Institutions. Authored several text books on Advanced Mathematics and reference books of Higher Secondary Level.
Inhaltsangabe
Part I Formalism of Tensor Calculus. 1. Prerequisites for Tensors. 2. Concept of Tensors. 3. Riemannian Metric and Fundamental Tensors. 4. Christoffel Three-Index Symbols (Brackets) and Covariant Differentiation. 5. Properties of Curves in Vn and Geodesics. 6. Riemann Symbols (Curvature Tensors). Part II. Application of Tensors. 7. Applications of Tensors in General Theory of Relativity. 8. Tensors in Continuum Mechanics. 9. Tensors in Geology. 10. Tensors in Fluid Dynamics. Appendix. Remarks. Bibliography.
Part I Formalism of Tensor Calculus. 1. Prerequisites for Tensors. 2. Concept of Tensors. 3. Riemannian Metric and Fundamental Tensors. 4. Christoffel Three-Index Symbols (Brackets) and Covariant Differentiation. 5. Properties of Curves in Vn and Geodesics. 6. Riemann Symbols (Curvature Tensors). Part II. Application of Tensors. 7. Applications of Tensors in General Theory of Relativity. 8. Tensors in Continuum Mechanics. 9. Tensors in Geology. 10. Tensors in Fluid Dynamics. Appendix. Remarks. Bibliography.
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