Beyond Pseudo Rotations in Pseudo Euclidean Spaces

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Download or read online Beyond Pseudo Rotations in Pseudo Euclidean Spaces PDF book by Abraham Ungar in ePUB, PDF or Kindle eBooks. Published by Academic Press in 10 January 2018 the book become immediate popular and critical acclaim in Mathematics books with total hardcover page 418. Click Download Book button to get book file. Read some info about this book below.

  • Author : Abraham Ungar
  • Publisher : Academic Press
  • Release : 10 January 2018
  • ISBN : 9780128117743
  • Page : 418 pages
  • Language : English
  • Total View : 2514 Views
  • File Size : 46,9 Mb

Beyond Pseudo Rotations in Pseudo Euclidean Spaces Book PDF summary

Beyond Pseudo-Rotations in Pseudo-Euclidean Spaces presents for the first time a unified study of the Lorentz transformation group SO(m, n) of signature (m, n), m, n ∈ N, which is fully analogous to the Lorentz group SO(1, 3) of Einstein’s special theory of relativity. It is based on a novel parametric realization of pseudo-rotations by a vector-like parameter with two orientation parameters. The book is of interest to specialized researchers in the areas of algebra, geometry and mathematical physics, containing new results that suggest further exploration in these areas. Introduces the study of generalized gyrogroups and gyrovector spaces Develops new algebraic structures, bi-gyrogroups and bi-gyrovector spaces Helps readers to surmount boundaries between algebra, geometry and physics Assists readers to parametrize and describe the full set of generalized Lorentz transformations in a geometric way Generalizes approaches from gyrogroups and gyrovector spaces to bi-gyrogroups and bi-gyrovector spaces with geometric entanglement

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Beyond Pseudo-Rotations in Pseudo-Euclidean Spaces PDF book is popular Mathematics book written by Abraham Ungar. The book was released by Academic Press in 10 January 2018 with total hardcover pages 418. Beyond Pseudo-Rotations in Pseudo-Euclidean Spaces presents for the first time a unified study of the Lorentz transformation group SO(m, n) of signature (m, n), m, n ∈ N, which is

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