Spin In Gravity - Is It Possible To Give An Experimental Basis To Torsion?

Author:   Venzo De Sabbata (Univ Of Bologna, Italy) ,  P G Bergmann (New York Univ, Usa) ,  P I Pronin (Moscow State Univ, Russia) ,  George T Gillies (Univ Of Virginia, Usa)
Publisher:   World Scientific Publishing Co Pte Ltd
Volume:   0
ISBN:  

9789810234591


Pages:   272
Publication Date:   09 July 1998
Format:   Hardback
Availability:   In Print   Availability explained
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Spin In Gravity - Is It Possible To Give An Experimental Basis To Torsion?


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Overview

The introduction of spin is believed to be a necessary tool if one wishes to quantize general relativity. Then the main problem is to see if the introduction of spin generalizing the general relativity from a geometric point of view, i.e. through the concept of torsion, can be experimentally verified. The reader can find in this book both theoretical and experimental arguments which show the necessity for the introduction of spin, and then of torsion, in gravity. In fact, torsion constitutes the more natural and simple way to introduce spin in general relativity. For that reason it is of fundamental importance to see if there are some experiences that indicate - if not directly, then at least indirectly - the presence of torsion. This book presents a discussion on experiments with a polarized-mass torsion pendulum, the search for galactic dark matter interacting with a spin pendulum, a description of a space-based method for determination of the gravitational constant and space-based measurements of spin in gravity, as well as a discussion on theoretical arguments, for instance the nature of torsion and nonmetricity, the viability of gravitational theories with spin-torsion and spin-spin interaction, many-dimensional gravitational theories with torsion, spinors on curved spaces, the spinors in real space-time, etc. We know that until now there has been no evidence for torsion, but this fact cannot prevent us from considering in some detail this implement of research that seems to be important from both a geometrical and a physical point of view.

Full Product Details

Author:   Venzo De Sabbata (Univ Of Bologna, Italy) ,  P G Bergmann (New York Univ, Usa) ,  P I Pronin (Moscow State Univ, Russia) ,  George T Gillies (Univ Of Virginia, Usa)
Publisher:   World Scientific Publishing Co Pte Ltd
Imprint:   World Scientific Publishing Co Pte Ltd
Volume:   0
Dimensions:   Width: 16.20cm , Height: 2.20cm , Length: 23.00cm
Weight:   0.503kg
ISBN:  

9789810234591


ISBN 10:   9810234597
Pages:   272
Publication Date:   09 July 1998
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

Table of Contents

EIH theory and Noether's theorem, P.G. Bergmann; torsion and the Weyl Cartan space problem in purely affine theory, H-H. von Borzeszkowski; Hestene's geometric algebra and real spinor fields, B.K. Datta, V. de Sabbata; evidence for torsion in gravity? V. de Sabbata; modern perspectives on Newtonian gravity, G.T. Gillies; quantum tests of space-time structures, C. Lammerzahl; integrability of D-dimensional cosmological models, V.N. Melnikov; world spinors in metric and nonmetric backgrounds, Y. Ne'eman; physical effects and measurability of spin-torsion interaction, P.I. Pronin; anomalous spin 1 -experiments with a polarized-mass torsion pendulum, R.C. Ritter et al; anomalous spin 2 - search for galactic dark matter interacting with a spin pendulum, R.C. Ritter et al; project SEE - proposed space-based method for more accurate gravitational measurements, A.J. Sanders, G.T. Gillies; a comparative survey of proposals for space-based determination of the gravitational constant G, A.J. Sanders. G.T. Gillies; space-based measurements of spin in gravity, A.J. Sanders, G.T. Gillies; Mach's principle and torsion in general relativity, X. Yu.

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