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Let (aneq0) be a finite complex number.
Let a be a finite complex number such that (aneq0).
Let c be a finite complex number such that (cneq0).
Theorem B Let f be a transcendental meromorphic function and a ≠ 0, b be a finite complex constant.
Let (g z)) be a solution of certain Laplace equations and a be a finite complex number.
Let and be two nonconstant meromorphic functions in the whole complex plane, and let be a finite complex value or function.
Similar(48)
If [f n (f m - a)] k)and [g n (g m - a)] k)share the value 1 IM, where a(≠ 0) is a finite complex number, then either f ≡ g or f ≡ -g.
Let ℱ be a family of meromorphic functions in D; the multiplicity of all zeros and poles of f ∈ ℱ is at least k + 2. a ≠ 0 is a finite complex number.
There exists a subsequence of z t ρ t ; we may still denote it as z t ρ t such that z t ρ t → c, c is a finite complex number.
There exists a subsequence of z j ρ j, we may denote it as z j ρ j such that z j ρ j → c, c is a finite complex number.
Let f z) and g z) be two non-constant entire functions, and let m, n(≥ 1) and k be three positive integers such that n > 4m + 5k + 7. If [f n (f m - a)] k)and [g n (g m - a)] k)share the value 1 IM, where a(≠ 0) is a finite complex number, then either f ≡ g or f ≡ -g.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com