Herrebrugh Explores Quantum-Classical Physics Intersection in Gravity Research

A.V. Herrebrugh’s research paper, published in the HyperScience International Journal, delves into the intersection of quantum and classical physics in relation to gravity. The paper, third in a series on quantum theory and gravity, challenges classical physics’ understanding of singularities, space curvature, and the graviton. Herrebrugh argues that singularities vanish with a proper definition of the gravity source and field descriptions, and that space-time curvature is actually geodesic trajectory curvature. The paper also redefines the graviton as a massive Higgs-type scalar boson. The research offers a fresh perspective on the connection between quantum physics and classical physics in the context of gravity.

What is the Intersection of Quantum Physics and Classical Physics in Gravity?

The research paper by A.V. Herrebrugh, published in the HyperScience International Journal, explores the intersection of quantum physics and classical physics in the context of gravity. The paper is the third in a triptych on quantum theory regarding gravity and aims to merge quantum and classical physics seamlessly. However, the conclusions deviate from classical physics regarding singularities, space curvature, and graviton.

Herrebrugh’s research argues that singularities, as defined by Schwarzschild and Droste, vanish with a proper definition of the gravity source and field descriptions. These descriptions are valid even at the Planck scale, the smallest scale of measurement in quantum mechanics. The paper also posits that space-time curvature is actually geodesic trajectory curvature by energy objects in the field of gravity sources.

The gravity field, according to Herrebrugh, is a scalar field where trajectories are defined only by the principle of least action, as proposed by LaGrange and Feynman. This principle states that the path taken between two points by a particle or system of particles will minimize the action, a quantity that is the integral of the Lagrangian over time.

What is the Role of the Graviton in Gravity?

The graviton, a hypothetical elementary particle that mediates the force of gravity, is argued to be a massive Higgs-type scalar boson with ubiquitous presence since the creation of quantum and clustered mass in the universe. The influence of a settled gravity field on mass entering this field is instantaneous, unlike a vector boson description.

Gravity waves, which occur in mergers or transitions of mass, are defined by changes in time of the gravity field. These waves only become observable when substantial mass-energy is involved due to the weakness and spatial decay of gravity fields.

The mathematics used in the paper, including integral transformations and vector space, are part of the Abelian group, a mathematical concept that applies to operations that are commutative. The results of the research provide a description of gravity on all scales.

How Does the Research Connect Einstein’s General Relativity with Quantum Physics?

Despite major efforts in string theory, brane theory, manifold descriptions, holographic scenarios, entropic force proposals, and mathematical non-Abelian groups, consistent descriptions connecting the results of Einstein’s tensor treatment of gravity in general relativity with quantum physics have not surfaced.

The classical approach to describing trajectories on surfaces by Killing vectors and vector fields as tensor metrics on a manifold often uses Lie algebras and matrix mechanics. However, these pose substantial restrictions when this description is to remain valid in the quantum realm.

The derivation of the field of gravitation and particle motion by Schwarzschild and Droste is ingenious but cumbersome. It includes non-Abelian matrix mechanics and non-symmetrical far-field approximations, which yield singularities where they do not exist.

What is the Quantum Mechanical Perspective on Gravity?

From a quantum mechanics perspective, the Planck scale behavior near zero curvature singularities and the non-Abelian mathematics don’t acquire full validity. This necessitates a different approach, prompting the Poisson-related direct scalar potential approach taken into the complex vector space and Green’s function-based system model as a new starting point.

A quantum mechanical description of gravity is proposed as a causal relation in the natural and transformed domains by the curvature as a frequency intensity parameter. In this domain, mathematically exact result functions in quantum system causality descriptions can be derived instead of statistical probability functions.

How is Mass Causing Curvature by Gravitation Modeled?

Mass causing curvature by gravitation is modeled by the frequency 1/r at the location of curvature occurrence at location r, in the k(r) domain. The circle frequency k=2πk(r) with k(r)=1/r. Unlike treatment in the natural r, t domain prone to mathematical and physical collapses with expectation values, the descriptions in the transformed frequency domain do not violate uncertainty relations in quantum properties and retain full validity in the space domain.

In the treatment on quantum scale, stringent conditions apply in the mathematics. This research provides a new perspective on the intersection of quantum physics and classical physics in the context of gravity, offering a fresh understanding of singularities, space curvature, and graviton.