Ray-tracing in pseudo-complex General Relativity
arXiv:1312.1170 · doi:10.1093/mnras/stu833
Abstract
Motivated by possible observations of the black hole candidate in the center of our galaxy and the galaxy M87, ray-tracing methods are applied to both standard General Relativity (GR) and a recently proposed extension, the pseudo-complex General Relativity (pc-GR). The correction terms due to the investigated pc-GR model lead to slower orbital motions close to massive objects. Also the concept of an innermost stable circular orbit (ISCO) is modified for the pc-GR model, allowing particles to get closer to the central object for most values of the spin parameter than in GR. Thus, the accretion disk, surrounding a massive object, is brighter in pc-GR than in GR. Iron K emission line profiles are also calculated as those are good observables for regions of strong gravity. Differences between the two theories are pointed out.
revised version
References in corpus (5)
- A Periodic Table for Black Hole Orbits
- K iron line profile from accretion disks around regular and singular exotic compact objects
- Pseudo-complex General Relativity
- Experimental tests of pseudo-complex General Relativity
- Pseudo-Complex General Relativity: Schwarzschild, Reissner-Nordström and Kerr Solutions
Cited by in corpus (13)
- Sgr A* and General Relativity
- Testing the No-Hair Theorem with Observations of Black Holes in the Electromagnetic Spectrum
- Quasinormal modes, quasibound states, scalar clouds, and superradiant instabilities of a Kerr-like black hole
- The black hole merger event GW150914 within a modified theory of General Relativity
- Singularities in static spherically symmetric configurations of General Relativity with strongly nonlinear scalar fields
- Testing pseudo-complex general relativity with gravitational waves
- Vacuum fluctuation inside a star and their consequences for neutron stars, a simple model
- Predictions of the pseudo-complex theory of Gravity for EHT observations: I. Observational tests
- Predictions of the pseudo-complex theory of Gravity for EHT observations- II. Theory and predictions
- Axial and polar modes for the ring down of a Schwarzschild black hole with an r dependent mass-function
- Confronting eikonal and post-Kerr methods with numerical evolution of scalar field perturbations in spacetimes beyond Kerr
- Observable consequences of pseudo-complex General Relativity
- Consequences of a minimal length in a pseudo-complex extension of General Relativity