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Semi-Riemannian Geometry
book

Semi-Riemannian Geometry

by Stephen C. Newman
July 2019
Intermediate to advanced content levelIntermediate to advanced
625 pages
20h 7m
English
Wiley
Content preview from Semi-Riemannian Geometry

Further Reading

  1. Abate, M. and Tovena, F. (2012). Curves and Surfaces. Milan: Springer‐Verlag Italia.
  2. Banchoff, T. and Lovett, S. (2010). Differential Geometry of Curves and Surfaces. Natick, MA: A K Peters.
  3. Bär, C. (2010). Elementary Differential Geometry. Cambridge: Cambridge University Press.
  4. Bishop, R.L. and Goldberg, S.I. (1980). Tensor Analysis on Manifolds. New York: Dover.
  5. Boothby, W.M. (2003). An Introduction to Differentiable Manifolds and Riemannian Geometry, 2nd edn., revised. Amsterdam: Academic Press.
  6. Conlon, L. (2008). Differentiable Manifolds, 2nd edn. Boston, MA: Birkhäuser.
  7. Darling, R.W.R. (1994). Differential Forms and Connections. Cambridge: Cambridge University Press.
  8. do Carmo, M.P. (1976). Differential Geometry of Curves and Surfaces. Upper Saddle River, NJ: Prentice‐Hall.
  9. do Carmo, M.P. (1992). Riemannian Geometry. Boston, MA: Birkhäuser.
  10. do Carmo, M.P. (1994). Differential Forms and Applications. Berlin: Springer‐Verlag.
  11. Flanders, H. (1989). Differential Forms with Applications to the Physical Sciences. New York: Dover.
  12. Galbis, A. and Maestre, M. (2012). Vector Analysis Versus Vector Calculus. New York: Springer.
  13. Grøn, Ø. and Hervik, S. (2007). Einstein’s General Theory of Relativity: With Modern Applications in Cosmology. New York: Springer.
  14. Kühnel, W. (2006). Differential Geometry: Curves–Surfaces–Manifolds , 2nd edn. Providence, RI: American Mathematical Society.
  15. Lee, J.M. (1997). Riemannian Manifolds: An Introduction to Curvature. New York: Springer‐Verlag. ...
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Publisher Resources

ISBN: 9781119517535Purchase book