林伟川; 仪洪勋
Lin Weichuan; Yi Hongxun
摘要:
Let S1={∞} and S2={w: Ps(w)=0}, Ps(w) being a uniqueness polynomial under some restricted conditions. Then, for any given nonconstant meromorphic function f, there exist at most finitely many nonconstant meromorphic functions g such that f-1(Si)=g-1(Si), (i=1,2), where f-1(Si) and g-1(Si)$ denote the pull-backs of Si considered as a divisor, namely, the inverse images of Si counted with multiplicities, by f and g respectively.
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