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Exact(8)
Let h be a holomorphic function in (mathbb{B}^{n}).
Let be a holomorphic self-map and let be a holomorphic function on the unit ball.
Let be a domain in the complex plane and let be a holomorphic function on.
Let be an unbounded domain and let be a holomorphic function continuous on the closure.
Theorem 2.2 Let h be a holomorphic function which satisfies the inequality Re ( 1 + z h ′ ′ ( z ) h ′ ( z ) ) > − 1 2, z ∈ U, and h ( 0 ) = 1.
For every (0le plevarsigma-1), let (G_{p} epsilon)) be a holomorphic function from (mathcal{E}_{p}) into (mathbb{F}), and let the cocycle (Delta_{p} epsilon)=G_{p+1} epsilon -G_{p}(epsilon )) be a holomorphic function from (Z_{p}=G_{p+1} epsilon -G_{pcal {E} epsiloninto (mathbe{F}) (we put (matholomorphicrsigma}=mathcal {E}_{0}) and (G_{varsigma}=G_{0})).
Similar(52)
Let f be an holomorphic function which maps the unit disk into itself.
Clearly, f is a holomorphic function on.
That is, if f is a holomorphic function on the open set, then there is a holomorphic function F on the set with (F'= f).
which means that is a holomorphic function with respect to the complex variables.
Suppose p ( z ) is a holomorphic function, the multiplicity of its zeros is at most d, P ( z ) is a nonconstant polynomial.
More suggestions(15)
be a normal function
be a fuzzy function
be a holomorphic solution
be a holomorphic motion
be a holomorphic endomorphism
be a continuous function
be a convex function
be a meromorphic function
be a modulus function
be a nonsmooth function
be a decreasing function
be a suitable function
be a holomorphic self-map
be a nonnegative function
be a real function
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