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Then, for n ≥ 2; f (z) n f (z + c) - p z) has infinitely many zeros, where p z) is a non-zero polynomial.
Thus, [ f ( z ) n Δ c f ] ( k ) = p 1 ( z ) e ( n + 1 ) b z has finitely many zeros, where p 1 ( z ) is a nonzero polynomial.
If n ≥ 3, then F 2 ( z ) − a has infinitely many zeros, where a ∈ C. Some more general differential-q-shift-difference polynomials are investigated in the following.
Then for n ≥ 2, f ( z ) n f ( z + c ) − p ( z ) has infinitely many zeros, where p ( z ) ≢ 0 is a polynomial in z.
If n ≥ 1, then f ( z ) n f ( k ) ( z + c ) − b has infinitely many zeros, where b is a non-zero constant.
Theorem A Suppose that f is a transcendental meromorphic function, n, k are two positive integers, then when n ≥ 2, ( f f ( k ) ) n − a ( z ) has infinitely many zeros, where a ( z ) ≢ 0 is a small function of f.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com