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Let and be entire functions of order less than 1 with and transcendental.
Let and be entire functions of order less than 1 with and being transcendental.
Let A j ( z ) ( j = 0, …, k − 1 ) be entire functions of finite order.
Let f z) and g z) be entire functions of finite order ρ(f) and ρ(g), respectively.
Lemma 3.13 Let A ( z ), B ( z ) be entire functions of finite iterated order satisfying σ p ( A ) < σ p ( B ).
Let f z) and g z) be entire functions of finite order, and let a ( z ) ( ≢ 0 ) be a small entire function with respect to f z) and g z).
Similar(44)
Notice that are entire functions of.
Suppose that are entire functions of.
Hence, all the solutions of (1.1) are entire functions of.
where and are entire functions of finite order.
where are entire functions of order less than one and are complex numbers.
More suggestions(15)
be continuous functions of
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be nonanalytical functions of
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be arbitrary functions of
be linear functions of
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be entire genomes of
be explicit functions of
be monotonic functions of
be smooth functions of
be exponential functions of
be analytical functions of
be affine functions of
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