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Statistical Geometry and Applications to Microphysics and Cosmology S. Roy

Statistical Geometry and Applications to Microphysics and Cosmology By S. Roy

Statistical Geometry and Applications to Microphysics and Cosmology by S. Roy


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Summary

Recent results from high-energy scattering and theoretical developments of string theory require a change in our understanding of the basic structure of space-time. The various chapters address topics such as space-time fluctuation and random potential, non-local fields, and the origin of stochasticity.

Statistical Geometry and Applications to Microphysics and Cosmology Summary

Statistical Geometry and Applications to Microphysics and Cosmology by S. Roy

Recent results from high-energy scattering and theoretical developments of string theory require a change in our understanding of the basic structure of space-time. This book is about the advancement of ideas on the stochastic nature of space-time from the 1930s onward. In particular, the author promotes the concept of space as a set of hazy lumps, first introduced by Karl Menger, and constructs a novel framework for statistical behaviour at the microlevel. The various chapters address topics such as space-time fluctuation and random potential, non-local fields, and the origin of stochasticity. Implications in astro-particle physics and cosmology are also explored.
Audience: This volume will be of interest to physicists, chemists and mathematicians involved in particle physics, astrophysics and cosmology.

Statistical Geometry and Applications to Microphysics and Cosmology Reviews

`... of interest to physicists, mathematicians and chemists interested in particle physics, astrophysics, and cosmology.pb'
Zentralblatt MATH, 929 (2000)

Table of Contents

1 Introduction and Historical Survey.- 1.1 Introduction.- 1.2 Beginnings.- 1.3 Menger 1942.- 1.4 Rosen 1947.- 1.5 Mathematical developments 19561961.- 1.6 Blokhintsev and Takano 19601961.- 1.7 Random metrics.- 1.8 Ingraham 1966.- 1.9 New developments 1975 and later.- 2 Statistical Behavior of Microparticles.- 2.1 Microparticles and Quantum Mechanics.- 2.2 Fluctuation of Space-Time Metric.- 2.3 Decoherence in Quantum Mechanics.- 2.4 Frame dependence of Scattering Matrix.- 2.5 E-P-R Correlations.- 2.6 4? Periodicity of Spinor Wave Function.- 3 Space-Time Fluctuation and Random Potential.- 3.1 Introduction.- 3.2 Langrangian Mechanics.- 3.3 Lamb Shift and Hydrogen Atom.- 3.4 Fifth Force.- 3.5 Origin of Quantum Potential.- 3.6 Quantum Statistics and Random Trajectories.- 3.7 Quark Confinement.- 4 Non-Local Fields.- 4.1 Extended Elementary Objects.- 4.2 Internal Variable and Fluctuation of Space-Time Metric.- 4.3 Quantum Geometry.- 4.4 Probabilistic Finsler Geometry.- 4.5 Local Heat Energy and Local Temperature.- 5 Astro-Particle Physics.- 5.1 Acceleration Mechanism.- 5.2 Highest Energy Cosmic Ray Spectrum.- 5.3 Propagation of Light in a Dissipative Maxwell Vacuum.- 6 Einstein Equation for Gravitational Field.- 6.1 Einstein Equation and Fluctuation of g?v.- 6.2 Turbulent Gravitational Field and Cosmological Issues.- 6.3 Possible Implications.- 7 Origin of Stochasticity.- 7.1 Introduction.- 7.2 Random Zero-Point Field.- 7.3 Stochastic Strings.- 7.4 New Correspondence Principle.- 7.5 Stochastic Background Force and Origin of Quantization.- 8 Possible Implications.- 8.1 Prologue.- 8.2 Quantum Fluctuation.- 8.3 Limitations of the Measurement of Space-Time Distances.- 8.4 Relativistic Cosmology and Time Singularity.- 9 Epilogue: New Dialogue of Man With Nature.- 9.1Fuzziness in Space-Time.- 9.2 Spontaneity, Order and Wholeness.

Additional information

NPB9780792349075
9780792349075
0792349075
Statistical Geometry and Applications to Microphysics and Cosmology by S. Roy
New
Hardback
Springer
1998-01-31
251
N/A
Book picture is for illustrative purposes only, actual binding, cover or edition may vary.
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