可持续发展慈善基金会 司庫
姓名: WONG Wing-keung, Keith
中文姓名: 黄颖强先生
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90年代己开始推动和谐生活、调解为先的工作方式
2018 年开始推动联合国十七个可持续发展目标, 在中国福州市、乌鲁木齐市及马来西亚吉隆坡推动可持续发展培训计划
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伦敦大学文学士
美国专业财务顾问学会会员
英国工商经营管理学院会员
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中国东盟(香港)调解及仲裁中心委员
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前香港纪律部队
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调解仲裁课程讲师
論文
Resolving NGC 3198’s rotation curve with quantum gravity theory: a dark matter-free framework
Wing-To Wong (黃穎濤)1*, Wing-Keung Wong (黃穎強)11Independent Researchers *Corresponding author E-mail:wthwongwt@gmail.comReceived: March 14, 2025, Accepted: March 23, 2025, Published: April14, 2025
AbstractThe rotation curve of NGC 3198, a well-studied spiral galaxy, exhibits a flat velocity profile at large radii that cannot be explained by Newtonian dynamics based on visible mass alone. The researchers apply the new Quantum Gravity Theory (QGT), which incorporates graviton-antigraviton interactions, to model the galaxy’s kinematics without invoking dark matter. Using HI data from *The HI Nearby Galaxy Survey* (THINGS), the researchers calculate
the gravitational scale-length
and derive the quantum-corrected velocity
The QGT-predicted rotation curve matches observations with residuals
demonstrating that QGT provides a robust, first-principles explanation for NGC 3198’s dynamics.
keywords : Cosmology: Theory;Dark Matter;Galaxies: Kinematics and Dynamics;Gravitation;Galaxies: individual (NGC 3198);Large-Scale Structure of Universe.
1.Introduction
The “missing mass” problem in spiral galaxies, exemplified by NGC 3198 (van Albada et al. 1985), has persisted for decades. While dark matter remains the dominant paradigm (Rubin et al. 1980), its elusive nature motivates alternative theories such as Modified Newtonian Dynamics (MOND; Milgrom 1983) andquantum gravity frameworks. Quantum Gravity Theory (QGT; Wong et al. 2014) resolves this anomaly by introducing graviton-antigraviton interactions that amplify gravitational potential at large radii.This work applies QGT to NGC 3198, leveraging THINGS HI kinematics (Walter et al. 2008) to validate its universality. NGC 3198’s well-measured rotation curve and low environmental disturbances make it an ideal testbed for QGT’s predictions.
2.Theory
2.1.Graviton-antigraviton interactions
where Gq=0.648Gn is the quantum gravitational constant, and λA(R)is the graviton wavelength.
2.2.Gravitational scale-length (R0)
The transition radius R0 separates Newtonian (R≦R0) and quantum-corrected (R>R0) regimes:R0=1.5708×RRCM,
3.Data and methodology
3.1. Observational data
The HI Surface Density is extracted from THINGS integrated flux maps (Walter et al. 2008) with ∑HI up to 421 Jy km s-1 . The Velocity Dispersion is extracted from the Moment 2 maps showing turbulence συ = 5 – 20 km / s . The Key Parameters are Distance 13.8 Mpc(Freedman et al. 2001), inclination 72° (de Blok et al. 2008), HI mass 1.017×1010 M .
3.2. Velocity calculations
The Newtonian Velocity:
4.Results
4.1.Observed vs. predicted rotation curves
Newtonian Curve declines sharply beyond R > 5 kpc, failing to match observations
QGT Curve matches the flat observed
profile
with residuals < 5 km/s.
4.2.Graviton wavelength profile
The graviton wavelength λA(R) scales linearly within R0 and logarithmically beyond it, reflecting QGT’s transition between regimes (Fig. 2)
5.Discussions
5.1.QGT vs. dark matter
QGT eliminates the need for dark matter by attributing velocity anomalies to quantum corrections. At 20Rkpc=thequantum potential exceeds Newtonian predictions by 38%, mimicking a dark matter halo.
5.2.Comparison to MOND
Unlike MOND’s empirical acceleration parameter a0, QGT derives corrections from first principles, offering a predictive framework test-able across galaxies.
6.Conclusions
The main results of this paper may be summarised as follows:
1)QGT is successful in explaining NGC 3198’s dynamics without dark matter. The theory resolves NGC 3198’s rotation curve with
Acknowledgement
References
[8] Wong W.H., Wong W.T., Wong W.K. & Wong L.M., (2014), Discovery of Antigraviton verified by the rotation curve of NGC 6503. International Journal of Advanced Astronomy,Vol.2, No.1, 1-7. https://doi.org/10.14419/ijaa.v2i1.2244.