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Exact(9)
Let f ( z ) ≢ 0 be a meromorphic solution of (1.5).
Let f (≢0) be a meromorphic solution of (1.5).
Proof of Theorem 1.1 Let f (≢0) be a meromorphic solution of (1.2).
Let f be a meromorphic solution of equation (1.3), where (A_{0} z), A_{1} z), ldots, A_{k-1} z), F(z)notequiv0) A_{k-1} zorphic F z notequiv0
Let ( f 1, f 2 ) be a meromorphic solution of system (3) such that f 1, f 2 are non-rational meromorphic.
Let p ( z ) = a z + b, ( f 1, f 2 ) be a meromorphic solution of system (1), and let μ ( f 1 ), μ ( f 2 ) be the lower orders of f 1, f 2, respectively.
Similar(51)
If f ≢ 0 is a meromorphic solution of Equation (1.1), then ρ(f) = ∞.
Assume that f (≢0) is a meromorphic solution of (1.2); then ρ ( f ) = ∞ by Theorem 1.1.
Now assume f is a meromorphic solution of equation (1.2) with 1 ≤ ρ ( f ) = ρ < ∞.
We assume that is a meromorphic solution of finite order of (1.12).
Proof of Theorem 1 Suppose that w is a meromorphic solution of equation (1.9).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com