A Finite Unified Quantum Field Theory Of The Elementary Particle Standard Model And Quantum Gravity Based On New Quantum Dimensions & A New Paradigm In The Calculus Of Variations

This book has a NEW EXPANDED EDITION with ISBN 0-9746958-3-1 entitled, “Quantum Theory of the Third A New Type of Divergence-free Quantum Field Theory Supporting a Unified Standard Model of Elementary Particles and Quantum Gravity based on a New Method in the Calculus of Variations” with important new material on the unitarity of the theory and the relativistic invariance of the theory (and some typo corrections). Description of OLD “A Finite Unified Quantum Field Theory of the Elementary Particle Standard Model and Quantum Gravity Based on New Quantum Dimensions and a New Paradigm in the Calculus of Variations”, develops a new formulation of quantum field theory. Within this framework, a finite unified quantum field theory of the known forces of nature – electromagnetism, the weak interactions, the strong interactions and gravity – is created. The conventional Standard Model is the large distance limit of the elementary particle sector of the unified theory. The Quantum Gravity sector is finite in this formulation. Its large distance limit is Einsteinian gravity. This unified theory contains no divergences – thus solving a major problem that has bedeviled quantum field theory for the past seventy years. The theory is based on a new form of hidden Quantum Dimensions, that only manifest themselves at ultra-high energies. Some new phenomena that result Unification of QED, Weak Interactions, Strong Interactions and Quantum Gravity; Finite – No divergences; Finite also with massive vector No need for Higgs mechanism; Low Energy Approximates Standard Model (and QED) to arbitrary accuracy; Suggests possible doubly charged dilepton resonances; Large Distance limit of Quantum Newtonian gravitational potential;No ultra-microscopic Black Holes; A New form of hidden Quantum Dimensions; A New form of Dimensional Interactions; and A New paradigm (type of problem) for the Calculus of Variations.