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Let M be a complete and connected Kähler manifold whose universal covering is biholomorphic to a ball in $${\mathbb {C}}^m$$ C m . In this article, we investigate algebraic dependence of three meromorphic mappings from M into $${\mathbf {P}}^n({\mathbb {C}})$$ P n ( C ) sharing hyperplanes in subgeneral position. In addition, we study linear degenerates of the map $$f^1\times f^2 \times f^3$$ f 1 × f 2 × f 3 where $$f_1, f_2$$ f 1 , f 2 and $$f_3$$ f 3 are meromorphic mappings of M into $${\mathbf {P}}^n(\mathbb C)\ (n \geqslant 5)$$ P n ( C ) ( n ⩾ 5 ) sharing hyperplanes in subgeneral position with truncated multiplicity.
Computational Methods and Function Theory – Springer Journals
Published: Jul 20, 2019
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