论文标题
超verse，5维重力和多个嵌套的gogberashvili壳
Hyperverse, 5-dimensional gravity and multiverses as nested Gogberashvili shells
论文作者
论文摘要
我们将超级反词视为5维时空的多个集合，带有引力常数$ g $。我们简化模型中的每个多宇宙都是一束嵌套的球形gogberashvili壳。如果$ g_k $是薄壳$ s_k $和$ \ varepsilon_k^{} $的重力常数，则其厚度，然后$ g \ sim \ sim \ varepsilon_k^{} g_k^{} $。物理宇宙应该是当地嵌套花束中的外壳之一，称为本地多宇宙。我们将这种结构与鲁滨逊 - 特劳特人指标相关联，描述了用球形引力波扩大的空间。该理论中还猜想了位于椭圆/螺旋星系岩心的超大天文黑洞。我们的构造同样与现代的宇宙耦合理论一致。
We consider the Hyperverse as a collection of multiverses in 5-dimensional spacetime with gravitational constant $G$. Each multiverse in our simplified model is a bouquet of nested spherical Gogberashvili shells. If $g_k$ is the gravitational constant of a thin shell $S_k$ and $\varepsilon_k^{}$ its thickness then $G\sim\varepsilon_k^{}g_k^{}$. The physical universe is supposed to be one of those shells inside the local nested bouquet called Local Multiverse. We relate this construction to Robinson-Trautman metrics describing expanding spacetimes with spherical gravitational waves. Supermassive astronomical black holes, located at cores of elliptic/spiral galaxies, are also conjecturally described within this theory. Our constructions are equally consistent with the modern theory of cosmological coupling.
