The Penrose process in rotating regular black holes

IF 2.9 3区 物理与天体物理 Q2 PHYSICS, MULTIDISCIPLINARY
Anjan Kar, Ayan Dey, Sayan Kar
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引用次数: 0

Abstract

We investigate the Penrose process of energy extraction in the context of rotating regular black holes. Previously known geometries, as well as a new rotating regular black hole generated from a recently proposed (Gen. Rel. Grav. 56, 52 (2024)) non-rotating, seed solution are considered in our analysis of energy extraction. For the known Neves–Saa class of rotating regular black hole solutions, which includes the Bardeen, Hayward and Fan–Wang spacetimes as special cases, the extraction efficiency is bounded above by the known value for the singular Kerr spacetime. However, in the case of the new rotating regular black hole, which does not have a Schwarzschild singular limit for zero rotation, the extraction efficiency can indeed become much larger, as evident through our results here. Here too, the highest efficiency occurs for the singular solution. Thus, expectedly, both the regularisation parameter in the metric functions, as well as the character of the seed non-rotating solution influence the extent of energy extraction, relative to the respective singular scenarios.

旋转规则黑洞中的彭罗斯过程
我们研究了旋转规则黑洞中能量提取的Penrose过程。在我们的能量提取分析中,我们考虑了先前已知的几何形状,以及最近提出的(Gen. Rel. gravity . 56,52(2024))非旋转种子解产生的新的旋转规则黑洞。对于已知的Neves-Saa类旋转规则黑洞解,其中包括Bardeen, Hayward和Fan-Wang时空作为特殊情况,提取效率被奇异Kerr时空的已知值所限制。然而,在新的旋转规则黑洞的情况下,它没有零旋转的史瓦西奇异极限,提取效率确实可以变得更大,从我们这里的结果可以看出。在这里,效率最高的也是奇异解。因此,相对于各自的奇异情况,度量函数中的正则化参数以及种子非旋转解的特性都会影响能量提取的程度。
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来源期刊
The European Physical Journal Plus
The European Physical Journal Plus PHYSICS, MULTIDISCIPLINARY-
CiteScore
5.40
自引率
8.80%
发文量
1150
审稿时长
4-8 weeks
期刊介绍: The aims of this peer-reviewed online journal are to distribute and archive all relevant material required to document, assess, validate and reconstruct in detail the body of knowledge in the physical and related sciences. The scope of EPJ Plus encompasses a broad landscape of fields and disciplines in the physical and related sciences - such as covered by the topical EPJ journals and with the explicit addition of geophysics, astrophysics, general relativity and cosmology, mathematical and quantum physics, classical and fluid mechanics, accelerator and medical physics, as well as physics techniques applied to any other topics, including energy, environment and cultural heritage.
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