Physics Research and Technology

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20% off Promotional Offer • Softcover: 978-1-61761-318-0 • e-book: 978-1-61324-053-3 • $59.00 • $47.00

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Tolga Yarman (Okan University, Istanbul, Turkey)

T Q M F B E R G T R: M B U M A

This book provides a new approach toward the end results of the General Theory of Relativity (GTR), based on the law conservation of energy, though in the broader sense of the concept of 'energy', thus embodying the mass and energy equivalence of the Special Theory of Relativity (STR). Thereby, the approach is solely based on the relativisitic law of conservaiton of energy (excluding the necessity of assuming the 'principle of equivalence' of the GTR). The basic theorem the author proves, says that if in a relativistic or non-relativistic quantum mechanical description, composed properly, the mass of the object at hand is multiplied by an arbitrary number, then the total energy of it, is multiplied by the same number, and its size is divided by this number,. This book presents data which concludes that the quantum mechanical invariance of the quantity energy x mass x size^2 - with respect to a mass change introduced in the original wave-like description of the object - is the fundamental basis of a universal matter architecture (UMA), and well insures the end results of the GTR.

Table of ContentsPreface About the Author Chapter 1. Introduction, pp. 1-2 Chapter 2. Brief Sketch of the Idea, pp. 3-16 Chapter 3. Recapitulation: Expected Occurrences About a Particle Statically Bound to a Field, pp. 17-18 Chapter 4. Discussion About the Concept of Field: The Classical Coulomb’s Law, or Newton’sLaw Reigns in Between, Exclusively, Static Charges and Static Masses, Respectively, While their 1/R**2 Dependency, is a R**2 Dependency, is a Requirement Imposed by the SpecialTheory of Relativity, pp. 19-22 Chapter 5. General Quantum Mechanical Theorem: The Quantity (Total Energy) X (Clock Mass) X (Clock Space Size)**2}, Composed with Respect to an Object, Turns Out to Be aUniversal Invariant Strapped to the Square of the Planck Constant, pp. 23-36 Chapter 6. Conclusion, pp. 37-40 Appendix A. Appendix B. Appendix C. Acknowledgments References Index