Topics in Differential Geometry
eBook - PDF

Topics in Differential Geometry

  1. 196 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Topics in Differential Geometry

About this book

Topics in Differential Geometry is a collection of papers related to the work of Evan Tom Davies in differential geometry. Some papers discuss projective differential geometry, the neutrino energy-momentum tensor, and the divergence-free third order concomitants of the metric tensor in three dimensions. Other papers explain generalized Clebsch representations on manifolds, locally symmetric vector fields in a Riemannian space, mean curvature of immersed manifolds, and differential geometry of totally real submanifolds. One paper considers the symmetry of the first and second order for a vector field in a Riemannnian space to arrive at conditions the vector field satisfies. Another paper examines the concept of a smooth manifold-tensor and the three types of connections on the tangent bundle TM, their properties, and their inter-relationships. The paper explains some clarification on the relationship between several related known concepts in the differential geometry of TM, such as the system of general paths of Douglas, the nonlinear connections of Barthel, ano and Ishihara, as well as the nonhomogeneous connection of Grifone. The collection is suitable for mathematicians, geometricians, physicists, and academicians interested in differential geometry.

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Yes, you can access Topics in Differential Geometry by Hanno Rund,William P. Forbes in PDF and/or ePUB format, as well as other popular books in Technology & Engineering & Science & Technology Biographies. We have over one million books available in our catalogue for you to explore.

Table of contents

  1. Front Cover
  2. Topics in Differential Geometry
  3. Copyright Page
  4. Table of Contents
  5. List of Contributors
  6. Preface
  7. Chapter 1. Evan Tom Davies
  8. Chapter 2. Reminiscences of E. T. Davies
  9. Chapter 3. The Uniqueness of the Neutrino Energy-Momentum Tensor and the Einstein-Weyl Equations
  10. Chapter 4. (G, E) Structures
  11. Chapter 5. Tensorial Concomitants of an Almost Complex Structure
  12. Chapter 6. Variétés Symplectiques, Variétés Canoniques, et Systèmes Dynamiques
  13. Chapter 7. Divergence-Free Third Order Concomitants of the Metric Tensor in Three Dimensions
  14. Chapter 8. A Functional Equation in the Characterization of Null Cone Preserving Maps
  15. Chapter 9. Generalized Clebsch Representations on Manifolds
  16. Chapter 10. Note on Locally Symmetric Vector Fields in a Riemannian Space
  17. Chapter 11. Mean Curvature of Immersed Manifolds
  18. Chapter 12. Connections and M-Tensors on the Tangent Bundle TM
  19. Chapter 13. Differential Geometry of Totally Real Submanifolds