Schedule of Lectures: Einstein for Everyone

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Transcription:

Schedule of Lectures: Einstein for Everyone Dr. Erik Curiel Erik.Curiel@lrz.uni-muenchen.de office: Ludwigstr. 23, R126 office hours: by appointment course website: http://strangebeautiful.com/lmu/2014-summer-lmu-einstein.html Summer, 2014 Th. 14:00 16:00 C.T. Ludwigstr. 31, 021 Contents Introduction and Prècis of Course (Apr. 10) 1 Holiday: NO LECTURE (Apr. 17) 2 Special Relativity (Apr. 24 May 15) 2 Historical Background; Einstein s Path to Special Relativity (Apr. 24).......... 2 Holiday: NO LECTURE (May 01).............................. 2 Basics of Special Relativity (May 08)............................. 2 Paradoxes ; E = mc 2 ; Spacetime; Philosophical Significance of Special Relativity (May 15)............................................. 2 General Relativity (May 22 Jun. 12) 2 From Euclid to Riemannian Geometry; Newtonian Gravity; Einstein s Path to General Relativity (May 22)................................... 3 Holiday: NO LECTURE (May 29).............................. 3 Basics of General Relativity (Jun. 05)............................ 3 Relativistic Cosmology; Black Holes (Jun. 12)........................ 3 Holiday: NO LECTURE (Jun. 19) 3 Statistical Mechanics (Jun. 26) 3 Brownian Motion (Jun. 26).................................. 3 Quantum Theory (Jul. 03 Jul. 10) 3 Origins of Quantum Theory; Einstein and the Photon (Jul. 03).............. 4 Einstein and the Photon; Einstein-Podolsky-Rosen Paradox (Jul. 10)........... 4 PAPER DUE (Sep. 19) 4

References 4 Introduction and Prècis of Course (Apr. 10) 1. Geroch (1981, chs. 1 4) 2. Norton (2013, chs. 1, 7) Holiday: NO LECTURE (Apr. 17) Special Relativity (Apr. 24 May 15) Historical Background; Einstein s Path to Special Relativity (Apr. 24) 1. Norton (2013, ch. 8) 2. Einstein (1905) (on course website) 3. M. Janssen, handout 19th Century Ether Theories (available on course website) Holiday: NO LECTURE (May 01) Basics of Special Relativity (May 08) 1. Norton (2013, chs. 2 4) 2. Janssen (2013a) (on course website) 3. Mermin (2005, chs. 1 7) Paradoxes ; E = mc 2 ; Spacetime; Philosophical Significance of Special Relativity (May 15) 1. Norton (2013, chs. 5 6, 9 13) 2. Janssen (2013a) (on course website) 3. Mermin (2005, chs. 9 11, 13) 2

General Relativity (May 22 Jun. 12) From Euclid to Riemannian Geometry; Newtonian Gravity; Einstein s Path to General Relativity (May 22) 1. Cohen (1985, ch. 7) (on course website) 2. Einstein (1914, selections) (on course website) 3. Mermin (2005, ch. 12) 4. Norton (2013, ch. 20) Holiday: NO LECTURE (May 29) Basics of General Relativity (Jun. 05) 1. Geroch (1981, chs. 5 7) 2. Norton (2013, chs. 18 19) Relativistic Cosmology; Black Holes (Jun. 12) 1. Geroch (1981, ch. 8) 2. Norton (2013, chs. 21 24) 3. Smeenk (2013) (on course website) Holiday: NO LECTURE (Jun. 19) Statistical Mechanics (Jun. 26) Brownian Motion (Jun. 26) 1. Norton (2013, chs. 25) 3

Quantum Theory (Jul. 03 Jul. 10) Origins of Quantum Theory; Einstein and the Photon (Jul. 03) 1. Einstein (1965) (on course website) 2. Norton (2013, chs. 26 27) Einstein and the Photon; Einstein-Podolsky-Rosen Paradox (Jul. 10) 1. Einstein, Podolsky, and Rosen (1935) (on course website) 2. Norton (2013, chs. 28 29) PAPER DUE (Sep. 19) References Cohen, I. (1985). The Birth of a New Physics (Revised and Updated ed.). New York: W. W. Norton & Co. Einstein, A. (1905). On the electrodynamics of moving bodies. See Lorentz, Einstein, Minkowski, and Weyl (1952), pp. [***]. W. Perrett and G. Jeffery, translators. Einstein, A. (1914). On the relativity problem. See Lorentz, Einstein, Minkowski, and Weyl (1952), pp. [***]. Originally published as Zum Relativitätsproblem in Scientia 15, 1914, pp. 337 348. Einstein, A. (1965, May). Concerning an heuristic point of view toward the emission and transformation of light. American Journal of Physics 33 (5), [***]. Translation of the original German published in Annalen der Physik 17(1905):132 [***]. Einstein, A., B. Podolsky, and N. Rosen (1935). Can quantum-mechanical description of physical reality be considered complete? Physical Review 47, 777 780. Geroch, R. (1981). General Relativity from A to B. Chicago: University of Chicago Press. Janssen, M. (2013a). Appendix on special relativity. See Janssen (2013b), Chapter [***], pp. [***]. Forthcoming. Janssen, M. (Ed.) (2013b). Cambridge Companion to Einstein (Second ed.). Cambridge: Cambridge University Press. Forthcoming. Lorentz, H., A. Einstein, H. Minkowski, and H. Weyl (1952). The Principle of Relativity. New York: Dover Press, 1952. W. Perrett and G. Jeffery, translators. 4

Mermin, D. (2005). It s About Time: Understanding Einstein s Relativity. Princeton, NJ: Princeton University Press. Norton, J. (2013). Einstein for everyone. http://www.pitt.edu/~jdnorton/teaching/hps_ 0410/chapters_2013_Jan_1/index.html. Smeenk, C. (2013). Einstein s role in the creation of relativistic cosmology. See Janssen (2013b), Chapter [***], pp. [***]. Forthcoming. 5