Titlebook: Relativity, Groups, Particles; Special Relativity a Roman U. Sexl,Helmuth K. Urbantke Textbook 20011st edition Springer-Verlag/Wien 2001 4-

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nd physical discussion.Successful textbook in the German lanLike many textbooks, the present one is the outgrowth of lecture courses, mainly given at the University of Vienna, Austria; on the occasion of the English edition, it may be mentioned that our first such lecture course was delivered by my

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Physical Interpretation,dinates are plotted simultaneously. In subsequent investigations of the physical consequences of the Lorentz transformation such diagrams will become indispensable. In particular, the demonstration that some of the apparently paradoxical implications of Special Relativity are actually free from cont

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,Lorentz Group, Poincaré Group, and Minkowski Geometry, two transformations from . gives a transformation from . again, and for each transformation from . there is a unique inverse in . The set . therefore forms a . where the group multiplication law is given by the composition of transformations.

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Relativistic Mechanics,he principle of relativity. The formulation thus should be compatible with the postulate that inertial frames connected by Poincaré transformations be on equal footing. Mathematically this means that the laws are to be ., i.e., we should be able to formulate them in such a way that they take the sam

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