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Weak gravitational lensing by Kerr-MOG black hole and Gauss-Bonnet theorem

机译:Kerr-Mog黑洞和高斯帽定理的弱引力透镜

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The deflection angle of Kerr-MOG black holes is studied for different values of the parameter in modified gravity (MOG). To this end, we employ the Gauss-Bonnet theorem, which was first studied by Gibbons and Werner and then extended by Ono, lshihara and Asada, who use a generalized optical metric where the deflection of light for an observer and source at finite distance. By using this method, we study the weak gravitational lensing by Kerr-MOG black hole. Our computations show that with an increase in the MOG parameter (alpha), the deflection angle becomes significantly larger than that of Kerr black hole. The results obtained show that MOG effect could be taken into account in the gravitational lensing experiments. (C) 2019 Elsevier Inc. All rights reserved.
机译:研究了KERR-MOG黑洞的偏转角度,用于修改重力(MOG)中参数的不同值。 为此,我们采用了高斯 - 帽定理,首先由吉博尔斯和Werner学习,然后由ONO,Lshihara和Asada延伸,他们使用广义光学度量,其中有限距离的观察者和源的光偏转。 通过使用这种方法,我们通过Kerr-Mog黑洞研究了弱引力透镜。 我们的计算表明,随着MOG参数(alpha)的增加,偏转角变得明显大于Kerr黑洞。 得到的结果表明,在重力透镜实验中可以考虑萌芽效应。 (c)2019 Elsevier Inc.保留所有权利。

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