HGUT Logo
HGUT
Harrison Grand
Unified Theory
Current ResearchBlack-Hole Interior and Two-Channel Dynamics
08Active Development

Black-Hole Interior and Two-Channel Dynamics

Constructing the nonlinear Harrison Core, functionality-saturation regime, and exact distribution of infalling matter and energy.

Programme Overview

What This Research Is Doing

This program investigates the interior of an HGUT black hole as an extreme structural state of the substrate rather than a geometric singularity. It combines the regular-interior problem with the proposed two-channel distribution of energy between the Harrison Core and the surrounding structural or exhaust response.

Immediate Milestone

Next Research Gate

Derive a controlled static interior solution that matches the known exterior field while avoiding singular behavior.

Active Objectives

Current Research Goals

1

Construct a regular nonlinear interior solution.

2

Define the Harrison Core mathematically.

3

Determine whether functionality approaches zero.

4

Match the interior to the exterior gravitational field.

5

Derive the exact two-channel partition law.

6

Track energy, topology, charge, and information.

7

Recover black-hole thermodynamic behavior.

8

Identify observable departures from general relativity.

Evidence Trail

What Has Been Established So Far

This ledger records the mathematical, computational, conceptual, and numerical work already completed within this programme.

An exterior inverse-square gravitational field has been derived.

The structural-well interpretation of black holes has been established conceptually.

The Harrison Core has been proposed as the interior organizing structure.

Functionality saturation has been identified as a candidate horizon mechanism.

A two-channel energy-distribution architecture has been proposed.

The exact nonlinear interior and partition law remain open.

Shared Mathematical Foundation

This programme works from the HGUT field equations.

The master Lagrangian and baseline displacement, phase, interaction, and conservation equations are already established. The work on this page concerns solving, validating, extending, and testing their consequences in this specific physical sector.

Active Research

Follow, test, or challenge the programme.

Successful derivations, failed simulations, replications, corrections, and falsifying evidence all belong in the evidence trail.