Scattering of Dirac Waves off Kerr Black Holes
arXiv:astro-ph/0007277 · doi:10.1046/j.1365-8711.2000.03726.x
Abstract
Chandrasekhar separated the Dirac equation for spinning and massive particles in Kerr geometry into radial and angular parts. Here we solve the complete wave equation and find out how the Dirac wave scatters off Kerr black holes. The eigenfunctions, eigenvalues and reflection and transmission co-efficients are computed. We compare the solutions with several parameters to show how a spinning black hole distinguishes mass and energy of incoming waves. Very close to the horizon the solutions become independent of the particle parameters indicating an universality of the behaviour.
12 Latex pages and 7 Figures; MNRAS style; Accepted for Publication in MNRAS
Cited by in corpus (4)
- Separability of the massive Dirac's equation in 5-dimensional Myers-Perry black hole geometry and its relation to a rank-three Killing-Yano tensor
- The massive Dirac field on a rotating black hole spacetime: Angular solutions
- The Massive Dirac Equation in the Kerr Geometry: Separability in Eddington-Finkelstein-type Coordinates and Asymptotics
- Dynamics of electromagnetic waves in Kerr geometry