Inner Carathéodory completeness of Reinhardt domains
We give a description of bounded pseudoconvex Reinhardt domains, which are complete for the Carathéodory inner distance.
We give a description of bounded pseudoconvex Reinhardt domains, which are complete for the Carathéodory inner distance.
We study an adaptation to the logarithmic case of the Kobayashi-Eisenman pseudo-volume form, or rather an adaptation of its variant defined by Claire Voisin, for which she replaces holomorphic maps by holomorphic -correspondences. We define an intrinsic logarithmic pseudo-volume form for every pair consisting of a complex manifold and a normal crossing Weil divisor on , the positive part of which is reduced. We then prove that is generically non-degenerate when is projective and ...