THE KARAHAN MODEL: COSMIC ORIGINS VIA ROTATIONAL INHERITANCE Re-Centered Ring-Edge Recombination and Kerr Tensor Dynamics The Extended Einstein Field Equation The foundation of the Karahan Model is the modification of General Relativity to integrate the angular momentum inherited from a parent universe. The classical energy-momentum tensor is expanded by the Kerr-Flux term, which describes the massive torsion flow through the ring singularity. The mathematical formula is: Rₘuₙu - 0. 5 * R * gₘuₙu + Lambda * gₘuₙu = (8 * pi * G / c⁴) * (TMatter + TKerrFlux) Angular Momentum Transmission (Kerr Angular Momentum Transmission) The macroscopic spin of the parent universe (JParent) is not fully transferred into our universe. When passing through the Kerr singularity, it experiences damping due to spacetime resistance. This is modeled by the decay equation: JKerr = JParent * e^ (-integral gamma (r) dr) This inherited angular momentum induces a cosmic torsion field, which acts as negative pressure within the Einstein-Cartan theory, providing the geometric equivalent of Dark Energy. Ring-Edge Recombination: The Geometric Filter The crucial process for the creation of matter takes place at the threshold of the rotating Kerr singularity. The incoming energy flow splits geometrically: First, the Central Axial Bypass (95 percent). The majority of the energy passes through the center of the ring undisturbed as a massive torsion flow that expands space. Second, the Ring-Edge Flow (5 percent). Due to extreme shear forces at the edge of the rotating ring, energy condenses into visible matter. The energy distribution follows the equation: Eₜot = EBaryon (5%) + ETorsion (95% -> Lambdaₑff) Monte-Carlo Calibration The geometric ratio of the open Kerr-ring center to the sharp edge is responsible for the visible matter distribution. Monte-Carlo simulations utilizing quantum fluctuations at the edge of the ring confirm that the structural integrity of this 5 to 95 percent distribution remains stable across thousands of universal iterations.
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Asil Karahan
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Asil Karahan (Thu,) studied this question.
www.synapsesocial.com/papers/69d8940c6c1944d70ce04fc7 — DOI: https://doi.org/10.5281/zenodo.19447898