论文标题

重新审视不断扩展的宇宙中的重力轨道

Gravitational orbits in the expanding universe revisited

论文作者

Vavrycuk, Vaclav

论文摘要

扩展宇宙中重力轨道的修改后的牛顿方程表明,诸如星系和行星系统之类的局部重力系统不受宇宙扩展的影响。该结果是根据标准FLRW度量所描述的空间扩展的假设得出的。在本文中,应用了替代度量,并将修改后的牛顿方程推导出用于由共形的FLRW度量所描述的空间扩展。如Vavryčuk(物理学的前沿,2022年)所示,该指标是有利的,因为它正确预测了宇宙时间的扩张并适合SNE IA IA亮度观测值,而无需引入暗能量。令人惊讶的是,基于保形的FLRW度量的牛顿方程与基于标准FLRW度量的方程式不同。与普遍认为局部系统抵抗空间扩展的普遍观点相反,共形度量的结果表明,所有局部系统都根据哈勃流量扩展。具有宇宙时间的局部系统的演变在螺旋星系的数值建模上举例说明。螺旋星系的大小随观测值而持续增长,典型的螺旋模式得到了很好的再现。该理论预测了平坦的旋转曲线,而没有假设星系周围的暗物质。该理论解决了$λ$ CDM模型的挑战,例如淡淡的卫星星系,Baryonic Tully-Fisher关系或径向加速关系的问题。此外,太阳系中的难题得到了成功的解释,例如先驱异常,淡淡的年轻太阳悖论,月球和泰坦的轨道异常或古代火星上的河流。

Modified Newtonian equations for gravitational orbits in the expanding universe indicate that local gravitationally bounded systems like galaxies and planetary systems are unaffected by the expansion of the Universe. This result is derived under the assumption of the space expansion described by the standard FLRW metric. In this paper, an alternative metric is applied and the modified Newtonian equations are derived for the space expansion described by the conformal FLRW metric. As shown by Vavryčuk (Frontiers in Physics, 2022), this metric is advantageous, because it properly predicts the cosmic time dilation and fits the SNe Ia luminosity observations with no need to introduce dark energy. Surprisingly, the Newtonian equations based on the conformal FLRW metric behave quite differently than those based on the standard FLRW metric. In contrast to the common opinion that local systems resist the space expansion, the results for the conformal metric indicate that all local systems expand according to the Hubble flow. The evolution of the local systems with cosmic time is exemplified on numerical modelling of spiral galaxies. The size of the spiral galaxies grows consistently with observations and a typical spiral pattern is well reproduced. The theory predicts flat rotation curves without an assumption of dark matter surrounding the galaxy. The theory resolves challenges to the $Λ$CDM model such as the problem of faint satellite galaxies, baryonic Tully-Fisher relation or the radial acceleration relation. Furthermore, puzzles in the solar system are successfully explained such as the Pioneer anomaly, the Faint young Sun paradox, the Moon's and Titan's orbit anomalies or the presence of rivers on ancient Mars.

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