SECOND MAIN THEOREM AND UNIQUENESS PROBLEM OF ZERO-ORDER MEROMORPHIC MAPPINGS FOR HYPERPLANES IN SUBGENERAL POSITION

In this paper, we show the Second Main Theorems for zero-order meromorphic mapping of C-m into P-n(C) intersecting hyperplanes in subgeneral position without truncated multiplicity by considering the p-Casorati determinant with p is an element of C-m instead of its Wronskian determinant. As an application, we give some unicity theorems for meromorphic mapping under the growth condition "order=0". The results obtained include p-shift analogues of the Second Main Theorem of Nevanlinna theory and Picard's theorem.