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At the Frontier of Spacetime - Scalar-Tensor Theory, Bells Inequality, Machs Principle, Exotic Smoothness (Hardcover, 1st ed.... At the Frontier of Spacetime - Scalar-Tensor Theory, Bells Inequality, Machs Principle, Exotic Smoothness (Hardcover, 1st ed. 2016)
Torsten Asselmeyer-Maluga
R3,276 R2,111 Discovery Miles 21 110 Save R1,165 (36%) Ships in 12 - 19 working days

In this book, leading theorists present new contributions and reviews addressing longstanding challenges and ongoing progress in spacetime physics. In the anniversary year of Einstein's General Theory of Relativity, developed 100 years ago, this collection reflects the subsequent and continuing fruitful development of spacetime theories. The volume is published in honour of Carl Brans on the occasion of his 80th birthday. Carl H. Brans, who also contributes personally, is a creative and independent researcher and one of the founders of the scalar-tensor theory, also known as Jordan-Brans-Dicke theory. In the present book, much space is devoted to scalar-tensor theories. Since the beginning of the 1990s, Brans has worked on new models of spacetime, collectively known as exotic smoothness, a field largely established by him. In this Festschrift, one finds an outstanding and unique collection of articles about exotic smoothness. Also featured are Bell's inequality and Mach's principle. Personal memories and historical aspects round off the collection.

At the Frontier of Spacetime - Scalar-Tensor Theory, Bells Inequality, Machs Principle, Exotic Smoothness (Paperback, Softcover... At the Frontier of Spacetime - Scalar-Tensor Theory, Bells Inequality, Machs Principle, Exotic Smoothness (Paperback, Softcover reprint of the original 1st ed. 2016)
Torsten Asselmeyer-Maluga
R2,434 Discovery Miles 24 340 Ships in 10 - 15 working days

In this book, leading theorists present new contributions and reviews addressing longstanding challenges and ongoing progress in spacetime physics. In the anniversary year of Einstein's General Theory of Relativity, developed 100 years ago, this collection reflects the subsequent and continuing fruitful development of spacetime theories. The volume is published in honour of Carl Brans on the occasion of his 80th birthday. Carl H. Brans, who also contributes personally, is a creative and independent researcher and one of the founders of the scalar-tensor theory, also known as Jordan-Brans-Dicke theory. In the present book, much space is devoted to scalar-tensor theories. Since the beginning of the 1990s, Brans has worked on new models of spacetime, collectively known as exotic smoothness, a field largely established by him. In this Festschrift, one finds an outstanding and unique collection of articles about exotic smoothness. Also featured are Bell's inequality and Mach's principle. Personal memories and historical aspects round off the collection.

Exotic Smoothness And Physics: Differential Topology And Spacetime Models (Hardcover): Torsten Asselmeyer-Maluga, Carl H Brans Exotic Smoothness And Physics: Differential Topology And Spacetime Models (Hardcover)
Torsten Asselmeyer-Maluga, Carl H Brans
R4,557 Discovery Miles 45 570 Ships in 12 - 19 working days

The recent revolution in differential topology related to the discovery of non-standard ("exotic") smoothness structures on topologically trivial manifolds such as R4 suggests many exciting opportunities for applications of potentially deep importance for the spacetime models of theoretical physics, especially general relativity. This rich panoply of new differentiable structures lies in the previously unexplored region between topology and geometry. Just as physical geometry was thought to be trivial before Eintein, physicists have continued to work under the tacit -- but now shown to be incorrect -- assumption that differentiability is uniquely determined by topology for simple four-manifolds. Since diffeomorphisms are the mathematical models for physical coordinate transformations, Einstein's relativity principle requires that these models be physically inequivalent. This book provides an introductory survey of some of the relevant mathematics and presents preliminary results and suggestions for further applications to spacetime models.

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