Recommended Text: General Relativity by R. M. Wald, The University of Chicago Press, 1984
Course Overview: This course will provide an introduction to the theory of general relativity. Coverage will roughly parallel the first six chapters, plus Appendices B and C, of Wald:
Other References: Apart from Wald, there are a quite a number of standard textbooks and references on General Relativity. Three which I particularly recommend are
Homework: Homework will be assigned roughly every two weeks, and will generally be due within one to two weeks. Late homework may be accepted at the instructor's discretion. As the course progresses, the Homework Schedule web page will contain information concerning current and past assignments. The weight of each individual homework towards your final mark will be based on the complexity and difficulty of the assignment.
All homework must be submitted by December 4 (the last class day) at the latest.
Due | Tuesday | Thursday |
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August 28 Introduction |
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September 2 Manifolds and Vectors |
September 4 Tensors |
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September 9 Tensors |
September 11 Derivative Operators |
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Homework 1 | September 16 Differential Forms and Integration |
September 18 Lie Derivatives |
September 23 Curvature |
September 25 Curvature |
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Homework 2 | September 30 Geodesics |
October 2 Computing Curvature |
October 7 Special Relativity |
October 9 General Relativity: Field Equations |
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October 14 General Relativity: Field Equations |
October 16 Linearized Gravity |
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October 21 Linearized Gravity |
October 23 Gravitational Radiation |
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October 28 Schwarzschild Solution |
October 30 Schwarzschild Solution |
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November 4 Geodesics of Schwarzschild |
November 6 Classical Tests |
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November 11 Classical Tests |
November 13 The Kruskal Extension |
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November 18 Black Holes |
November 20 Cosmology: Homogeneity & Isotropy |
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November 25 Cosmology: Dynamics |
November 27 Thanksgiving |
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December 2 Brief History of the Universe |
December 4 Review & Class Evaluation |