[PDF.58zn] Beyond the Einstein Addition Law and its Gyroscopic Thomas Precession: The Theory of Gyrogroups and Gyrovector Spaces (Fundamental Theories of Physics)

Beyond the Einstein Addition Law and its Gyroscopic Thomas Precession: The Theory of Gyrogroups and Gyrovector Spaces (Fundamental Theories of Physics)

[PDF.yn40] Beyond the Einstein Addition Law and its Gyroscopic Thomas Precession: The Theory of Gyrogroups and Gyrovector Spaces (Fundamental Theories of Physics)

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 | #13026675 in Books |  2007-10-24 | Original language:English | PDF # 1 |  9.00 x1.05 x6.00l,1.45 | File type: PDF | 464 pages

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||2 of 2 people found the following review helpful.| Great Introduction to Gyrogroups|By AnastasiaND|This book is designed for those who are interested in mathematics and relativistic physics.

In mathematics, group theory is often overemphasized where the associate law reigns supreme. However, there are many interesting algebraic structures that lack the associative property, but still contain the symmetry desired by m| |Seemingly structureless, Einstein velocity addition is neither commutative nor associative. However, it is both gyrocommutative|and gyroassociative. The resulting gyrovector spaces form the setting for hyperbolic geometry,  just as vector spaces form the

Evidence that Einstein's addition is regulated by the Thomas precession has come to light, turning the notorious Thomas precession, previously considered the ugly duckling of special relativity theory, into the beautiful swan of gyrogroup and gyrovector space theory, where it has been extended by abstraction into an automorphism generator, called the Thomas gyration. The Thomas gyration, in turn, allows the introduction of vectors into hyperbolic geometry, where t...

You easily download any file type for your gadget.Beyond the Einstein Addition Law and its Gyroscopic Thomas Precession: The Theory of Gyrogroups and Gyrovector Spaces (Fundamental Theories of Physics)   |  A.A. Ungar. Just read it with an open mind because none of us really know.

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