The Goursat problem at the horizons for the Klein-Gordon equation on the De Sitter-Kerr metric
Pascal Millet (DMA)

TL;DR
This paper addresses the Goursat problem at the horizons for the Klein-Gordon equation on the De Sitter-Kerr metric, providing solutions for small black hole angular momentum and fixed field angular momentum.
Contribution
It offers a novel solution to the Goursat problem in the context of the De Sitter-Kerr spacetime with small angular momentum.
Findings
Solved the Goursat problem for fixed angular momentum n
Established solutions for non-zero n in the massless case
Focused on the small angular momentum regime
Abstract
The main topic is the Goursat problem at the horizons for the Klein-Gordon equation on the De Sitter-Kerr metric when the angular momentum per unit of mass of the black hole is small. We solve the Goursat problem for fixed angular momentum n of the field (with the restriction that n is non zero in the case of a massless field).
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