Native Solutions and High-Precision Calculation Model of Elliptical Orbits Based on Fq Graviton Fluid Dynamics——Mechanism Correction and Precision Transcendence of Classical Celestial Mechanics and General Relativity
- 1Independent Researcher
Abstract
Kepler’s laws of elliptical orbits constitute the fundamental foundation of celestial mechanics. For three centuries, Newtonian mechanics only fits the geometric morphology of orbits by presetting the boundary conditions of central gravitational force, while general relativity merely fine-tunes perihelion precession through spacetime geometric correction. Neither classical theory can explain the underlying physical origin of elliptical orbits from first principles, and both inherently suffer from computational residuals and failure defects in strong gravitational fields. Based on the core occlusion-dispersion mechanism of graviton fluid within the Fq Unified Field Theory, this paper takes the fundamental 1/r³ pressure gradient law of the universe as the core, introduces two essential physical effects of distance dispersion correction and velocity damping correction, and constructs a fully self-consistent and globally computable dynamic model of elliptical orbits. This study rigorously proves that elliptical orbits are not geometric presets of celestial motion, but eigen solutions generated by the dynamic coupling and interaction of the graviton fluid medium. The classical Newtonian elliptical orbit is a special approximate solution under the ideal conditions of zero damping and linear dispersion, and the spacetime geometric correction of general relativity is only an equivalent geometric representation of the fluid velocity damping effect. The Fq orbital differential equations derived in this paper can completely reproduce all observable orbital parameters of classical celestial mechanics, and accurately explain century-old physical puzzles including orbital residuals, fine deviations of perihelion precession, and dichotomous orbital anomalies in strong and weak fields. Featuring quantifiable, observable, and falsifiable academic value, the proposed model comprehensively surpasses the computational accuracy of existing classical and relativistic celestial mechanics systems and thoroughly reconstructs the underlying mathematical and physical framework of macroscopic celestial mechanics.
摘要
开普勒椭圆轨道定律是天体力学的核心根基。三百年来,牛顿力学仅能通过预设中心引力边界条件拟合轨道的几何形态,广义相对论仅能借助时空几何修正对近日点进动进行微调。两大经典理论均无法从第一性原理出发阐释椭圆轨道的底层物理成因,且普遍存在固有计算残差、强引力场失效等核心缺陷。本文基于Fq统一场论中引力子流体的遮挡-弥散核心机制,以宇宙底层1/r³压强梯度基础规律为核心,引入距离弥散修正与速度阻尼修正两大基础物理效应,构建一套完全自洽、全域可计算的椭圆轨道动力学模型。本研究严格证明:椭圆轨道并非天体运动的几何预设形态,而是引力子流体介质动态推拉耦合作用产生的本征解;经典牛顿椭圆轨道是零阻尼、线性弥散理想条件下的特殊近似解,广义相对论的时空几何修正仅为流体速度阻尼效应的等效几何表征。本文推导的Fq轨道微分方程组可完整复现经典天体力学的全部可观测轨道参数,同时精准解释轨道残差、近日点进动精细偏差、强弱场轨道二分异常等百年物理难题。该模型具备可量化、可观测、可证伪的学术价值,全面超越现有经典天体力学与相对论天体力学体系的计算精度,彻底重构宏观天体力学的底层数理框架。
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BibTeX
@misc{bian2026native,
title = {{Native Solutions and High-Precision Calculation Model of Elliptical Orbits Based on Fq Graviton Fluid Dynamics——Mechanism Correction and Precision Transcendence of Classical Celestial Mechanics and General Relativity}},
author = {Zhenfeng Bian},
howpublished = {Zenodo},
year = {2026},
month = oct,
doi = {10.5281/zenodo.23570400},
url = {https://zenodo.org/records/23570400},
note = {CC BY-NC 4.0},
}
RIS
TY - UNPB
TI - Native Solutions and High-Precision Calculation Model of Elliptical Orbits Based on Fq Graviton Fluid Dynamics——Mechanism Correction and Precision Transcendence of Classical Celestial Mechanics and General Relativity
AU - Zhenfeng Bian
PY - 2026
DA - 2026/10/22
PB - Zenodo
DO - 10.5281/zenodo.23570400
UR - https://zenodo.org/records/23570400
AB - Kepler’s laws of elliptical orbits constitute the fundamental foundation of celestial mechanics. For three centuries, Newtonian mechanics only fits the geometric morphology of orbits by presetting the boundary conditions of central gravitational force, while general relativity merely fine-tunes perihelion precession through spacetime geometric correction. Neither classical theory can explain the underlying physical origin of elliptical orbits from first principles, and both inherently suffer from computational residuals and failure defects in strong gravitational fields. Based on the core occlusion-dispersion mechanism of graviton fluid within the Fq Unified Field Theory, this paper takes the fundamental 1/r³ pressure gradient law of the universe as the core, introduces two essential physical effects of distance dispersion correction and velocity damping correction, and constructs a fully self-consistent and globally computable dynamic model of elliptical orbits. This study rigorously proves that elliptical orbits are not geometric presets of celestial motion, but eigen solutions generated by the dynamic coupling and interaction of the graviton fluid medium. The classical Newtonian elliptical orbit is a special approximate solution under the ideal conditions of zero damping and linear dispersion, and the spacetime geometric correction of general relativity is only an equivalent geometric representation of the fluid velocity damping effect. The Fq orbital differential equations derived in this paper can completely reproduce all observable orbital parameters of classical celestial mechanics, and accurately explain century-old physical puzzles including orbital residuals, fine deviations of perihelion precession, and dichotomous orbital anomalies in strong and weak fields. Featuring quantifiable, observable, and falsifiable academic value, the proposed model comprehensively surpasses the computational accuracy of existing classical and relativistic celestial mechanics systems and thoroughly reconstructs the underlying mathematical and physical framework of macroscopic celestial mechanics. 摘要 开普勒椭圆轨道定律是天体力学的核心根基。三百年来,牛顿力学仅能通过预设中心引力边界条件拟合轨道的几何形态,广义相对论仅能借助时空几何修正对近日点进动进行微调。两大经典理论均无法从第一性原理出发阐释椭圆轨道的底层物理成因,且普遍存在固有计算残差、强引力场失效等核心缺陷。本文基于Fq统一场论中引力子流体的遮挡-弥散核心机制,以宇宙底层1/r³压强梯度基础规律为核心,引入距离弥散修正与速度阻尼修正两大基础物理效应,构建一套完全自洽、全域可计算的椭圆轨道动力学模型。本研究严格证明:椭圆轨道并非天体运动的几何预设形态,而是引力子流体介质动态推拉耦合作用产生的本征解;经典牛顿椭圆轨道是零阻尼、线性弥散理想条件下的特殊近似解,广义相对论的时空几何修正仅为流体速度阻尼效应的等效几何表征。本文推导的Fq轨道微分方程组可完整复现经典天体力学的全部可观测轨道参数,同时精准解释轨道残差、近日点进动精细偏差、强弱场轨道二分异常等百年物理难题。该模型具备可量化、可观测、可证伪的学术价值,全面超越现有经典天体力学与相对论天体力学体系的计算精度,彻底重构宏观天体力学的底层数理框架。
ER -