holomorphic function

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holomorphic function

[¦häl·ō¦mȯr·fik ′fəŋk·shən]
(mathematics)
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Up to a bimeromorphic transformation, either X is holomorphic, X has a first integral or there is an elliptic fibration preserved by X (with each component of the locus of poles of X contained in a fiber).
Keywords: Holomorphic function, subharmonic function, Hausdorff measure, exceptional sets.
that extend to holomorphic maps defined on some disk {z [member of] [?
x] defines a differentiable distribution on M, called the holomorphic distribution.
n+1] + ***, z [member of] U, [zeta] [member of] U, is holomorphic in U x [bar.
where P(t,X) is a polynomial in X of degree larger than 2, with holomorphic coefficients on D.
Jaiyeola, An holomorphic study of the Smarandache concept in loops, Scientia Magna Journal, 2(2006), No.
k] ([zeta]) are holomorphic functions in U for k [greater than or equal to] n + 1, and
The topics are local holomorphic dynamics of diffeomorphisms in dimension one, non-positive curvature and complex analysis, Virasoro algebra and dynamics in the space of univalent functions, composition operators love Toeplitz operators, and two applications of the Bergman spaces techniques.
Let f be a holomorphic function on X such that Sing(X) [subset] A = {f = 0}.
z)function is holomorphic in some locally convex neighborhood [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] of ([x.
Holomorphic structures in hydrodynamical models of nearly geostrophic flow.