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Topologi och geometri för allmän relativitetsteori - Chalmers ...

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Litteratur<strong>för</strong>teckning<br />

[1] Nakahara, M. (2003) Geometry, topology and physics. Taylor & Francis<br />

Group LLC.<br />

[2] Durbin, J.R. (2009) Modern Algebra, an introduction. John Wiley &<br />

Sons, Inc.<br />

[3] Simon, B. (1996) Representations of finite and compact groups. American<br />

Mathematical Society.<br />

[4] University of California Irvine http://www.ics.uci.edu/ eppstein/junkyard/euler/<br />

(2011-05).<br />

[5] Brzezinski, J. (2005) Algebraiska strukturer. Matematiska vetenskaper,<br />

<strong>Chalmers</strong> tekniska högskola <strong>och</strong> Göteborgs universitet.<br />

[6] Brzezinski, J. (2004) Linjär <strong>och</strong> multilinjär algebra. Matematiska vetenskaper,<br />

<strong>Chalmers</strong> tekniska högskola <strong>och</strong> Göteborgs universitet.<br />

[7] Armstrong, M.A. (1983) Basic Topology. Springer, New York.<br />

[8] Gallier, J. (2005) Notes on group actions, manifolds, Lie groups and Lie<br />

algebras. University of Pennsylvania, Philadelphia.<br />

[9] Gallier, J. (2011) Geometric Methods and applications for computer science<br />

and engineering, second edition. Springer.<br />

[10] Rindler, W. (2006) Relativity: Special, General, Cosmological 2nd ed..<br />

Oxford University Press, New York.<br />

[11] Besse, A.L. (1987) Einstein Manifolds. Springer, Heidelberg.<br />

[12] Weinberg, S. (1972) Gravitation and cosmology: Principles and applications<br />

of the general theory of relativity. John Wiley & Sons, Inc., New<br />

York.<br />

[13] Islam, J.N. (2004) An introduction to mathematical cosmology. Cambridge<br />

University Press, Cambridge.<br />

142

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