Uniqueness problem for meromorphic mappings with Fermat moving hypersurfaces
We give unicity theorems for meromorphic mappings of into ℂPⁿ with Fermat moving hypersurfaces.
Uniqueness problem for meromorphic mappings with truncated multiplicities and few targets
In this paper, using techniques of value distribution theory, we give a uniqueness theorem for meromorphic mappings of into with truncated multiplicities and “few" targets. We also give a theorem of linear degeneration for such maps with truncated multiplicities and moving targets.
Uniqueness problem of meromorphic mappings with few targets
In this paper, using techniques of value distribution theory, we give some uniqueness theorems for meromorphic mappings of Cm into CPn.
Universal reparametrization of a family of cycles : a new approach to meromorphic equivalence relations
We study analytic families of non-compact cycles, and prove there exists an analytic space of finite dimension, which gives a universal reparametrization of such a family, under some assumptions of regularity. Then we prove an analogous statement for meromorphic families of non-compact cycles. That is a new approach to Grauert’s results about meromorphic equivalence relations.