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The Geometry of Special Relativity a Concise Course SpringerBriefs in Physics 2012 Norbert Dragon ebook TZV

The Geometry of Special Relativity a Concise Course SpringerBriefs in Physics 2012 Norbert Dragon ebook JWH

The Geometry of Special Relativity a Concise Course SpringerBriefs in Physics 2012 Norbert Dragon ebook The%20Geometry%20of%20Special%20Relativity%20%20a%20Concise%20Course%20SpringerBriefs%20in%20Physics%202012%20Norbert%20Dragon

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ebook The Geometry of Special Relativity a Concise Course SpringerBriefs in Physics 2012 Norbert Dragon JWH


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  • In this concise primer it is shown that, with simple diagrams, the phenomena of time dilatation, length contraction and Lorentz transformations can be deduced from the fact that in a vacuum one cannot distinguish physically straight and uniform motion from rest, and that the speed of light does not depend on the speed of either the source or the observer. The text proceeds to derive the important results of relativistic physics and to resolve its apparent paradoxes. A short introduction into the covariant formulation of electrodynamics is also given. This publication addresses, in particular, students of physics and mathematics in their final undergraduate year.


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    The Geometry of Special Relativity a Concise Course SpringerBriefs in Physics 2012 Norbert Dragon Reviews :



    In this concise primer it is shown that, with simple diagrams, the phenomena of time dilatation, length contraction and Lorentz transformations can be deduced from the fact that in a vacuum one cannot distinguish physically straight and uniform motion from rest, and that the speed of light does not depend on the speed of either the source or the observer. The text proceeds to derive the important results of relativistic physics and to resolve its apparent paradoxes. A short introduction into the covariant formulation of electrodynamics is also given. This publication addresses, in particular, students of physics and mathematics in their final undergraduate year.

    ebook,Norbert Dragon,The Geometry of Special Relativity - a Concise Course (SpringerBriefs in Physics),Springer,C,Classical and Continuum Physics,Classical and Quantum Gravitation, Relativity Theory,Classical mechanics,Continuum physics,Gravitation,Gravity,Lorentz transformations; covariant electrodynamics; geometry of Einstein-Minkowsky spacetime; paradoxes in relativistic physics; relativistic mechanics and particles; relativity textbook; special theory of relativity,Lorentz transformations;covariant electrodynamics;geometry of Einstein-Minkowsky spacetime;paradoxes in relativistic physics;relativistic mechanics and particles;relativity textbook;special theory of relativity,MATHEMATICS / Applied,Mathematical Applications in the Physical Sciences,Mathematical modelling,Mathematical physics,Mathematics Applied,Mechanics - General,Non-Fiction,Physics,Physics and Astronomy,Physik, Astronomie / Theoretische Physik,Relativity physics,SCI/TECH,SCIENCE / Mechanics / General,SCIENCE / Physics / Relativity,Scholarly/Graduate,Science,Science / Gravity,Science Mechanics - General,Science/Math,Science/Mathematics,Science/Mechanics - General,Textbooks (Various Levels),Western Europe,MATHEMATICS / Applied,Mathematics Applied,Mechanics - General,SCIENCE / Mechanics / General,SCIENCE / Physics / Relativity,Science / Gravity,Science Mechanics - General,Science/Mechanics - General,Science,Science/Mathematics,Relativity physics,Physik, Astronomie / Theoretische Physik

    The Geometry of Special Relativity - a Concise Course (SpringerBriefs in Physics) - edition by Norbert Dragon. Download it once and read it on your device, PC, phones or tablets. Use features like bookmarks, note taking and highlighting while reading The Geometry of Special Relativity - a Concise Course (SpringerBriefs in Physics).


     

    Product details

    • File Size 11852 KB
    • Print Length 148 pages
    • Publisher Springer; 2012 edition (August 1, 2012)
    • Publication Date August 1, 2012
    • Sold by  Services LLC
    • Language English
    • ASIN B00A9YGW04
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