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A Research on the a priori of Physics

  Pages of the Book
  Open even page by click next odd page number
Content:        Printable
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I. The Time in the Natural Space
 1. The Idea of Time
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  041043045047
 2. The Parameter Dependent Mechanics
  049051053055057059
 3. The Quantum Harmonic Oscillator
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  101103105107109111113115117119121
II. Geometry of Physics
 4. The Linear Natural Space in Physics
     123125127129131133135137139
  141143145147149151
 5. The Plan Concept    (basic Geometric Algebra)
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  211213215217219221223225227229
 6. The Natural Space of Physics  (Geometric Algebra & Quaternions)
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III. Space-Time Relations in Physics
 7. Relation Space of Physics   (Geometric Space-Time Algebra)
  325327329331333335
Epilogue
 8. Problematisation of the Philosophical approach  337338
References    References 339-340   (printeble)
List of figures341343
Lexical Index  Lexical Index   (printeble)

Copyright © All Rights Reserved

A Research on the a priori of Physics


References from the Book


[1]  J. Hoffmeyer
    Biosemiotik
[2]  Theodore Frankel
    The Geometry of Physics
[3]  Peskin & Schroeder
    An Introduction To Quantum Field Theory
[4]  M. Srednicki
    Quantum Field Theory
[5]  D. Hestenes
    Oersted Medal Lecture 2002
[6]  D. Hestenes
    Space-Time Algebra
[7]  FL,CC-T,Bernard Diu
    Quantum Mechanics, Volume One
[8]  Caltech, Ph125b 2007
   Wave mechanics in more than one dimension.
[9]  E. Merzbacher
   Quantum Mecanic, Third Edition
[10]  D. Hestenes
   New Foundations for Classical Mechanics, 2 ed.
[11]  Immanuel Kant
   Theoretical philosophy 1755-1770
[12]  D. E. Joyce
   "Euclid’s Elements"
[13]  D. Hestenes & G. Sobczyk
   Clifford Algebra to Geometric Calculus
[14]  G. Sobczyk
   New Foundations in Mathematics, 2012
[15]  G. Sobczyk
   Geometric matrix algebra, Linear Algebra and Its Applications, 2008
[16]  L.I.Hongbo, D.Hestenes & A.Rockwood
   Generalized Homogeneous Coordinates for Computational Geometry, 2001
[17]  D. Hestenes
   Old wine in new bottles:
   A new algebraic framework for computational geometry
[18]  C. Doran & A. Lasenby
   Geometric Algebra for Physicists
[19]  H. Goldstein
   Clasical Mecanic
[20]  K. Barenes
   Group theory for the Standard Model of Particle physics and Beynd
[21]  M. Riesz 1958 Originally lecture notes
   Clifford Numbers and Spinors,
[21]  M. Riesz 1993 Book
   Clifford Numbers and Spinors
[22]  C.Doran, A.Lasenby, S.Gull, S.Somaroo & A.Challinor
   SPACETIME ALGEBRA AND ELECTRON PHYSICS, 2005
[23]  D. Hestenes
   Spacetime Physics with Geometric Algebra
[24]  D. Hestenes
   Zitterbewegung in Quantum Mechanics, 2010
25]  D. Hestenes
   Quantum Mechanics of the electron particle-clock, 2019
[26]  D. Hestenes
   Zitterbewegung structure in electrons and photons, 2019
[27]  W. C. Y. Lee
   MOBILE COMMUNICATIONS ENGINEERING, McGraw-HillBook Company , 1982.
[29]  H. Weyl
   Gravitation and electricity
[31]  P. Rowlands
   Zero to infinity : the foundations of physics, 2007
[33]  D. Hestenes
   Primer on Geometric Algebra for introductory mathematics and physics
[34]  P. V. Christiansen
   Semiotik og Systemegenskaber, IMUFA Roskilde Universitetsenter, 1979
[36]  W. E. Baylis
   Relativity in introductory physics, Canadian Journal of Physics, 2004
[37]  W. E. Baylis
   Geometry of Paravector Space with Applications to Relativistic Physics