Integrated Research on Gravity and Fluid Dynamics [Part 1, v1.1: The Fundamental Framework & Non-linear Drag Suppression]

This study presents H.U.G.G.E.R (Heuristic Universal Grid & Gravity Equilibrium Rendering Tensor) v1.1, a macroscopic fluid dynamics framework that addresses the exponential computational explosion and topological coordinate singularities inherent in standard Navier-Stokes-based 3D atmospheric simulations. By introducing a Rank-4 Kakeya projection tensor coupled with a dimensionally calibrated angular momentum flux coefficient, the computational load of 3D rotational systems is linearly compressed. Building upon the v1.0 foundational framework, this iteration introduces a non-linear drag suppression tensor to actively govern equatorial turbulence within idealized planetary circulation models. By enforcing morphological stability via an asymptotic limit pressure tensor, this paper provides a rigorous mathematical methodology that reduces the numerical stiffness of complex fluid analysis, establishing a definitive lower-bound fluid equilibrium constant.

Authors

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-09-09
DOI
https://doi.org/10.5281/zenodo.22669102
Primary Topic
Computational Fluid Dynamics and Aerodynamics
Type
preprint
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preprint

Integrated Research on Gravity and Fluid Dynamics [Part 1, v1.1: The Fundamental Framework & Non-linear Drag Suppression]

Jung Soo Kim
Zenodo (CERN European Organization for Nuclear Research)
Computational Fluid Dynamics and Aerodynamics
preprint

Integrated Research on Gravity and Fluid Dynamics [Part 1, v1.1: The Fundamental Framework & Non-linear Drag Suppression]

Jung Soo Kim
preprint en

Abstract

This study presents H.U.G.G.E.R (Heuristic Universal Grid & Gravity Equilibrium Rendering Tensor) v1.1, a macroscopic fluid dynamics framework that addresses the exponential computational explosion and topological coordinate singularities inherent in standard Navier-Stokes-based 3D atmospheric simulations. By introducing a Rank-4 Kakeya projection tensor coupled with a dimensionally calibrated angular momentum flux coefficient, the computational load of 3D rotational systems is linearly compressed. Building upon the v1.0 foundational framework, this iteration introduces a non-linear drag suppression tensor to actively govern equatorial turbulence within idealized planetary circulation models. By enforcing morphological stability via an asymptotic limit pressure tensor, this paper provides a rigorous mathematical methodology that reduces the numerical stiffness of complex fluid analysis, establishing a definitive lower-bound fluid equilibrium constant.

Zenodo (CERN European Organization for Nuclear Research)
Computational Fluid Dynamics and Aerodynamics
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