New Solutions of Radial Teukolsky Equation Via Transformation to Heuns Equation with the Application of Rational Polynomial of at Most Degree 2
The perturbation equation of masseless fields for Kerr-de Sitter geometry are written in form of seperable equations as in[19] called the Radial Teukolsky equation. The Radial Teukolsky equation is converted to General Heun’s equation with singularities coinciding through some conuent process of one of five singularities. As in [17], [18] rational polynomials of at most degree two are introduced.
