论文标题
区分黑孔成像中的重力和发射物理:球形对称性
Distinguishing gravitational and emission physics in black-hole imaging: spherical symmetry
论文作者
论文摘要
成像超大的黑洞并提取物理信息,需要对黑洞附近的重力和天体物理条件有充分的了解。当对黑洞的几何特性得到充分了解时,可以提取有关发射特性的信息。同样,当对发射特性得到充分了解时,可以提取有关黑洞几何形状的信息。然而,目前,几何和发射中都存在不确定性,这不可避免地导致观测解释的变性。我们在这里探索在建模球面黑洞的成像时,几何形状和发射系数的影响。采用rezzolla-zhidenko参数度量标准来对任意静态黑洞进行建模,我们首先证明了阴影大小的测量如何在度量脱离参数的多维空间中留下归化性,即使在Infinite-Precision测量的极限下也是如此。然后,以有限的精度,我们表明,当将多个信息(例如阴影大小和峰值图像强度对比度)组合在一起时,这些退化区域可能会受到约束。在角度分辨率和磁通敏感性增加的情况下,可以通过测量来消除这种脱位。虽然我们的方法仅限于球形对称性,因此理想化,但我们希望当考虑更复杂的几何形状和排放过程时,我们的结果也将保持。
Imaging a supermassive black hole and extracting physical information requires good knowledge of both the gravitational and the astrophysical conditions near the black hole. When the geometrical properties of the black hole are well understood, extracting information on the emission properties is possible. Similarly, when the emission properties are well understood, extracting information on the black-hole geometry is possible. At present however, uncertainties are present both in the geometry and in the emission, and this inevitably leads to degeneracies in the interpretation of the observations. We explore here the impact of varying geometry and emission coefficient when modelling the imaging of a spherically-accreting black hole. Adopting the Rezzolla-Zhidenko parametric metric to model arbitrary static black-holes, we first demonstrate how shadow-size measurements leave degeneracies in the multidimensional space of metric-deviation parameters, even in the limit of infinite-precision measurements. Then, at finite precision, we show that these degenerate regions can be constrained when multiple pieces of information, such as the shadow-size and the peak image intensity contrast, are combined. Such degeneracies can potentially be eliminated with measurements at increased angular-resolution and flux-sensitivity. While our approach is restricted to spherical symmetry and hence idealised, we expect our results to hold also when more complex geometries and emission processes are considered.