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| | | | | Show pages from IntraNet Show all pages | |
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 |  | A Short Course on General Relativity
- http://www.ucolick.org/~burke/class/grclass.ps
- A graduate level course which includes weak field theory, gravitational waves, radiation damping, cosmology, the Friedmann and Lemaitre dusts, singularities, black holes, the Schwarzschild metric and Kruskal's extension of it. This is a single postscript document. | |
 |  | Bondi K-Calculus
- http://www.geocities.com/ResearchTriangle/System/8956/Bondi/intro.htm
- A simple derivation of Einstein's theory of relativity in six short lessons. Bondi's K-calculus relies on local quantities (e.g. times actually measured on specific clocks) instead of introducing coordinates, hence, no more than elementary maths is required. | |
 |  | FX2/H97: General Relativity
- http://www.asu.cas.cz/~had/gr.html
- Lecture notes for the course on general relativity held in 1997 at the Physics Institute of NTNU, Trondheim by Petr Hadrava (the lecture notes themselves are Postscript files). | |
 |  | General Relativity
- http://people.maths.ox.ac.uk/~nwoodh/gr/
- Lecture notes and problem sheets for a course taught by N.M.J. Woodhouse at Oxford University in 2003. | |
 |  | General Relativity Tutorial
- http://math.ucr.edu/home/baez/gr/gr.html
- Highly recommendable collection of interconnected web pages that serve as an informal introduction to general relativity. While some mathematics is used, the focus is on the key ideas. By John Baez (University of California at Riverside). | |
 |  | General Relativity Tutorials
- http://www.lehigh.edu/~kdw5/project/
- Notes about the linearized Einstein equations, written by a graduate student (Kristen Wecht) for graduate students. Current content: one step-by-step description of how to derive the linearized Einstein equations. | |
 |  | Introduction to Differential Geometry and General Relativity
- http://people.hofstra.edu/faculty/Stefan_Waner/diff_geom/tc.html
- A course from the Department of Mathematics at Hofstra University on differential geometry and general relativity, from basic ideas like sets and parametric surfaces to black holes and neutron stars. By Stefan Waner (last chapter by Gregory C. Levine). | |
 |  | Lecture Notes on General Relativity (Sean Carroll)
- http://preposterousuniverse.com/grnotes/
- Lecture notes for a one-semester course in General Relativity. | |
 |  | Modern Relativity
- http://www.geocities.com/zcphysicsms/
- Set of notes outlining general relativity and its applications, including cosmology and gravitational waves, but also "fringe physics" topics such as faster-than-light travel and wormholes. By David Waite. | |
 |  | PHY 312: Relativity and Cosmology
- http://www.phy.syr.edu/courses/PHY312/
- Syllabus, lecture notes and revision sheets, homework problems, and project suggestions for an undergraduate course taught by Simon Catterall (Syracuse University) in 2004. | |
 |  | Physics 200: Relativity and Quanta
- http://musr.physics.ubc.ca/~jess/p200/
- Course taught by Jess H. Brewer (University of British Columbia) in 1996 about relativity and quantum fields, including quantum fields in curved spacetime. Page contains course description, outline, and handouts. | |
 |  | Physics 237-2002: Gravitational Waves
- http://elmer.tapir.caltech.edu/ph237/
- Collection of materials from a graduate-student-level course on Gravitational Waves taught at the California Institute of Technology, January through May of 2002; includes Quicktime videos of the lectures, lists of suggested and supplementary reading, copies of some of the readings, and many exercises with solutions. | |
 |  | Physics 252: Modern Physics
- http://galileo.phys.virginia.edu/classes/252/home.html
- A second year course including twelve lectures on special relativity taught by Michael Fowler at the University of Virginia in 1999. Includes lecture notes in HTML format (from Galilei transformations to relativistic mechanics, including some thoughts on general relativity) and problem sets. introducing special relativity and quantum mechanics. All of the lecture notes are posted online. |
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