# History of Topics in Special Relativity/secsource
### Secondary sources

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* Coolidge, J. (1916), A treatise on the circle and the sphere, Oxford: Clarendon Press
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* Katzir, S. (2005), "Poincaré's Relativistic Physics: Its Origins and Nature", Physics in Perspective, 7 (3): 268–292, Bibcode:2005PhP.....7..268K, doi:10.1007/s00016-004-0234-y
* Kittel, C. (1974), "Larmor and the prehistory of the Lorentz transformations", American Journal of Physics, 42 (9): 726–729, doi:10.1119/1.1987825
* Klein, F.; Blaschke, Wilhelm (1926), Vorlesungen über höhere Geometrie, Berlin: Springer
* Klein, F. (1928), Rosemann, W. (ed.), Vorlesungen über nicht-Euklidische Geometrie, Berlin: Springer
* Könneker, C. (2001), Auflösung der Natur – Auflösung der Geschichte, Stuttgart: J.B. Metzler, doi:10.1007/978-3-476-02773-3, ISBN 978-3-476-45262-7
* von Laue, M. (1921), Die Relativitätstheorie, Band 1 (fourth edition of "Das Relativitätsprinzip" ed.), Vieweg; First edition 1911, second expanded edition 1913, third expanded edition 1919.
* Lorente, M. (2003), "Representations of classical groups on the lattice and its application to the field theory on discrete space-time", Symmetries in Science, VI: 437–454, arXiv:hep-lat/0312042, Bibcode:2003hep.lat..12042L
* Macrossan, M. N. (1986), "A Note on Relativity Before Einstein", The British Journal for the Philosophy of Science, 37 (2): 232–234, CiteSeerX 10.1.1.679.5898, doi:10.1093/bjps/37.2.232
* Majerník, V. (1986), "Representation of relativistic quantities by trigonometric functions", American Journal of Physics, 54 (6): 536–538, doi:10.1119/1.14557
* Meyer, W.F. (1899), "Invariantentheorie", Encyclopädie der Mathematischen Wissenschaften, 1.1: 322–455
* Miller, A. I. (1981), Albert Einstein's special theory of relativity. Emergence (1905) and early interpretation (1905–1911), Reading: Addison–Wesley, ISBN 978-0-201-04679-3
* Møller, C. (1955) [1952], The theory of relativity, Oxford Clarendon Press
* Müller, E. (1910), "Die verschiedenen Koordinatensysteme", Encyclopädie der Mathematischen Wissenschaften, 3.1.1: 596–770
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* Pacheco, R. (2008), "Bianchi–Bäcklund transforms and dressing actions, revisited.", Geometriae Dedicata, 146 (1): 85–99, arXiv:0808.4138, doi:10.1007/s10711-009-9427-5
* Pauli, W. (1921), "Die Relativitätstheorie", Encyclopädie der Mathematischen Wissenschaften, 5 (2): 539–776
       English translation: Pauli, W. (1981) [1958], "Theory of Relativity", Fundamental Theories of Physics, Dover Publications, 165, ISBN 978-0-486-64152-2
* Pais, A. (1982), Subtle is the Lord: The Science and the Life of Albert Einstein, New York: Oxford University Press, ISBN 978-0-19-520438-4
* Penrose, R.; Rindler W. (1984), Spinors and Space-Time: Volume 1, Two-Spinor Calculus and Relativistic Fields, Cambridge University Press, ISBN 978-0521337076
* Pesic, P. (2003), "Einstein and the twin paradox", European Journal of Physics, 24 (6): 585–590, doi:10.1088/0143-0807/24/6/004
* Ratcliffe, J. G. (1994), "Hyperbolic geometry", Foundations of Hyperbolic Manifolds, New York, pp. 56–104, ISBN 978-0387943480{{citation}}: CS1 maint: location missing publisher (link)
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* Rindler, W. (1970), "Einstein's priority in recognizing time dilation physically", American Journal of Physics, 38 (9): 1111–1115, doi:10.1119/1.1976561
* Rindler, W. (2013) [1969], Essential Relativity: Special, General, and Cosmological, Springer, ISBN 978-1475711356
* Robinson, E.A. (1990), Einstein's relativity in metaphor and mathematics, Prentice Hall, ISBN 9780132464970
* Rosenfeld, B.A. (1988), A History of Non-Euclidean Geometry: Evolution of the Concept of a Geometric Space, New York: Springer, ISBN 978-1441986801
* Rothe, H. (1916), "Systeme geometrischer Analyse", Encyclopädie der Mathematischen Wissenschaften, 3.1.1: 1282–1425
* Schlick, M. (1920), Raum und Zeit in der gegenwärtigen Physik (3 ed.), Springer; The footnote concerning Cohn is not present in H. Brose's English translation "Space and time in contemporary physics" (1920).
* Schottenloher, M. (2008), A Mathematical Introduction to Conformal Field Theory, Springer, ISBN 978-3540706908
* Silberstein, L. (1914), The Theory of Relativity, London: Macmillan
* Sobczyk, G. (1995), "The Hyperbolic Number Plane", The College Mathematics Journal, 26 (4): 268–280, doi:10.2307/2687027, JSTOR 2687027
* Sommerville, D. M. L. Y. (1911), Bibliography of non-Euclidean geometry, London: London Pub. by Harrison for the University of St. Andrews
* Synge, J. L. (1956), Relativity: The Special Theory, North Holland
* Synge, J.L. (1972), "Quaternions, Lorentz transformations, and the Conway–Dirac–Eddington matrices", Communications of the Dublin Institute for Advanced Studies, 21
* Terng, C. L., & Uhlenbeck, K. (2000), "Geometry of solitons" (PDF), Notices of AMS, 47 (1): 17–25{{citation}}: CS1 maint: multiple names: authors list (link)
* Touma, J. R., Tremaine, S., & Kazandjian, M. V. (2009), "Gauss's method for secular dynamics, softened", Monthly Notices of the Royal Astronomical Society, 394 (2): 1085–1108, arXiv:0811.2812, doi:10.1111/j.1365-2966.2009.14409.x{{citation}}: CS1 maint: multiple names: authors list (link)
* Volk, O. (1976), "Miscellanea from the history of celestial mechanics", Celestial mechanics, 14 (3): 365–382, Bibcode:1976CeMec..14..365V, doi:10.1007/bf01228523
* Walter, S. A. (1999a), "Minkowski, mathematicians, and the mathematical theory of relativity", in H. Goenner; J. Renn; J. Ritter; T. Sauer (eds.), The Expanding Worlds of General Relativity – Einstein Studies, vol. 7, Boston: Birkhäuser, pp. 45–86, ISBN 978-0-8176-4060-6
* Walter, S. A. (1999b), "The non-Euclidean style of Minkowskian relativity", in J. Gray (ed.), The Symbolic Universe: Geometry and Physics, Oxford: Oxford University Press, pp. 91–127
* Walter, S. A. (2014), "Poincaré on clocks in motion", Studies in History and Philosophy of Modern Physics, 47 (1): 131–141, doi:10.1016/j.shpsb.2014.01.003
* Walter, S. A. (2018), "Figures of light in the early history of relativity", in Rowe D.; Sauer T.; Walter S. (eds.), Beyond Einstein - Einstein Studies, vol. 14, New York: Birkhäuser, pp. 3–50, doi:10.1007/978-1-4939-7708-6_1, ISBN 978-1-4939-7708-6