Some results for the meromorphic functions that share four values (Q2713537)

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Some results for the meromorphic functions that share four values
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    29 November 2001
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    share value
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    unicity theorem
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    meromorphic functions
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    Some results for the meromorphic functions that share four values (English)
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    The paper studies problems of the uniqueness of meromorphic functions that share four values IM. For example, for entire functions, the author has: If two non-constant entire functions \(f\), \(g\) share three finite complex numbers \(a_1, a_2, a_3\) IM and \(\sum^3_{j=1}(N_{(2,1)}(r,a_j)+N_{(1,2)}(r,a_j))\leq \mu T(r,f)+S(r,f)\), where \(\mu>12/7\), then \(f\equiv g\).
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