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Let be a finite order meromorphic solution of (2.2).
(iv) Suppose that (f z)) is a finite order transcendental meromorphic solution of (1.2).
(ii) Suppose that (f z)) is a finite order transcendental meromorphic solution of (3.1).
Suppose that f ( z ) is a finite order transcendental meromorphic solution of(2).
Let f be a meromorphic function with a finite order σ, η be a nonzero constant.
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Suppose that Q ( z ) is a finite-order meromorphic function having an infinite deficient value, Q ( z ) has only finitely many Borel directions: B j : arg z = θ j ( j = 1, 2, …, q ).
In general, EVD and SVD of a finite-order polynomial matrix are not finite order.
Suppose now that ( w 1 ( z ), w 2 ( z ) ) is a finite-order meromorphic solution of (1.2).
If f ≢ 0, whose poles are of uniformly bounded multiplicities, is a finite-order meromorphic solution of (1.3), then ρ ( L f ) ≥ n.
Theorem 1.3 Let f be a finite-order transcendental entire function with a Borel exceptional polynomial q ( z ), k be a positive integer, Δ c f ≢ 0. Then the following statements hold.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com