MOG is a fully relativistic modified theory of gravity based on an action principle. The MOG field equations are exactly solvable numerically in two important cases. In the spherically symmetric, static case of a gravitating mass, the equations also admit an approximate solution that closely resembles the Reissner-Nordstrom metric. Furthermore, for weak gravitational fields, a Yukawa-type modification to the Newtonian acceleration law can be obtained, which can be used to model a range of astronomical observations. Without nonbaryonic dark matter, MOG provides good agreement with the data for galaxy rotation curves, galaxy cluster masses, and gravitational lensing, while predicting no appreciable deviation from Einstein's predictions on the scale of the solar system. Another solution of the field equations is obtained for the case of a a spatially homogeneous, isotropic cosmology. MOG predicts an accelerating universe without introducing Einstein's cosmological constant; it also predicts a CMB acoustic power spectrum and a mass power spectrum that are consistent with observations without relying on non-baryonic dark matter. Increased sensitivity in future observations or space-based experiments may be sufficient to distinguish MOG from other theories, notably the LCDM "standard model" of cosmology.
Dark-Energy Anisotropic Compact Configurations in 4D Einstein-Gauss-Bonnet Gravity: From Structure to Observational Viability
GLA University(GLA大学);Walailak University(瓦拉莱克大学);University of KwaZulu--Natal(夸祖鲁-纳塔尔大学);National Research University TIIAME(TIIAME国立研究大学);University of Tashkent for Applied Sciences(塔什干应用科学大学);National University of Uzbekistan(乌兹别克斯坦国立大学);Tashkent State Technical University(塔什干国立技术大学);Urgench State University(urg 奇州立大学)
Observationally Constrained Cosmological model in $f(Q,\mathcal{L}_{m})$ Gravity with $H(z)$ parameterization
GLA University(GLA大学);Virtual Institute of Astroparticle physics, Paris 75018, France(巴黎虚拟天体粒子物理研究所);National Research Nuclear University “MEPHI”(国立研究核子大学“梅菲”);Institute of Physics, Southern Federal University(南联邦大学物理研究所)
Emergent Universe Scenario in the Modified Chaplygin gas : Towards an Exact Solution and Observational Constraints
Netaji Nagar Day College(纳塔吉·纳加尔日学院);Relativity and Cosmology Research Centre, Jadavpur University(贾达普大学相对论与宇宙学研究中心);New Alipore College (Retd.)(新阿里波尔学院(退休));Department of Physics, University of North Bengal(北孟加拉大学物理系)
Kavli IPMU (WPI), UTIAS, The University of Tokyo, and Center for Data-Driven Discovery(卡弗里宇宙学前沿研究所(WPI)、UTIAS、东京大学和数据驱动发现中心);Trottier Space Institute, Department of Physics, McGill University(特鲁蒂尔太空研究所,麦吉尔大学物理系)
Crossover in extended Newtonian gravity emerging from thermodynamics
在最近的一篇论文中(Ván,P.; Abe,S. Physica A 2022,588,126505),已经发现,耦合到流体并被允许作为与热力学第二定律一致的热力学变量的标量场仅仅是引力场,因此已经预测了扩展牛顿引力的出现。由此产生的势场方程是非线性的,并且允许对数势作为奇异解,这表明它与暗物质难题有关。在这里,非线性场方程的一般分析进行。我们发现,涌现力场在流体外部表现出1/r和1/r^2力之间的非尖锐交叉,这取决于本理论的空间尺度特征,该特征将在暗物质难题的背景下进行观测检验。然后,作用泛函的潜在的出射场和场能量被证明是免费的红外发散。并对本理论与修正的牛顿动力学的区别作了评述。
Terrestrial Sagnac delay in scalar-tensor-vector-gravity
M. Akmullah Bashkir State Pedagogical University(巴什基尔国立师范学院);Institute of Molecule and Crystal Physics, Ufa Federal Research Centre, Russian Academy of Sciences(俄罗斯科学院乌法联邦研究中心分子与晶体物理研究所);High Energy Cosmic Ray Research Center, University of North Bengal(北孟加拉大学高能宇宙线研究中心)
Energy-momentum-squared gravity: charged quark star solutions with unified interacting matter
University of KwaZulu–Natal(夸祖鲁-纳塔尔大学);Central Asian University(中亚大学);University of Tashkent for Applied Sciences(塔什干应用科学大学);Institute of Theoretical Physics, National University of Uzbekistan(乌兹别克斯坦国立大学理论物理研究所);Tashkent International University of Education(塔什干国际教育学院);Harbin Institute of Technology(哈尔滨工业大学);Tongji University(同济大学);Khazar University(哈扎尔大学);National University of Uzbekistan(乌兹别克斯坦国立大学);Kimyo International University in Tashkent(塔什干化学国际大学)
Inflationary Scenarios in $f(Q,ϕ)$ Gravity with Scalar Field Coupling
Université de Labé(拉贝大学);University d’Abomey-Calavi(阿波美-卡利维大学);Université Gamal Abdel Nasser(加马尔·阿卜杜勒·纳赛尔大学);Institut Superieur des sciences de l’Education(高等教育学院)