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MEASURING SPACETIME GEOMETRY OVER THE AGES

机译:测量各个年龄段的时空几何

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摘要

Theorists are often told to express things in the "observational plane". One can do this for spacetime geometry, considering "visual" observations of matter in our universe by a single observer over time, with no assumptions about isometries, initial conditions, nor any particular relation between matter and geometry, such as Einstein's equations. Using observables as coordinates naturally leads to a parametrization of spacetime geometry in terms of other observables, which in turn prescribes an observational program to measure the geometry. Under the assumption of vorticity-free matter flow we describe this observational program, which includes measurements of gravitational lensing, proper motion and redshift drift. Only 15% of the curvature information can be extracted without long time baseline observations, and this increases to 35% with observations that will take decades. The rest would likely require centuries of observations. The formalism developed is exact, nonperturbative, and more general than the usual cosmological analysis.
机译:理论家经常被告知要在“观测平面”中表达事物。可以对时空几何体做到这一点,考虑单个观察者随时间推移对我们宇宙中的物质进行“视觉”观察,而无需假设等距性,初始条件,也不需要物质与几何体之间的任何特殊关系,例如爱因斯坦方程。使用可观测对象作为坐标自然会导致时空几何体在其他可观测对象方面的参数化,进而规定了用于测量几何体的观测程序。在没有涡旋的物质流动的假设下,我们描述了这种观测程序,其中包括对引力透镜,适当运动和红移漂移的测量。如果不进行长时间的基线观察,则只能提取15%的曲率信息,而经过数十年的观察,这一信息将增加到35%。其余的可能需要几个世纪的观察。形成的形式主义是精确的,无干扰的,并且比通常的宇宙学分析更为笼统。

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