Examples of using Holomorphic in English and their translations into Portuguese
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titanium frame: holomorphic plastic foot cover, metal part by titanium material.
We still study recent results of hypercyclicity for convolution operators defined between certain fréchet spaces of holomorphic functions defined on a complex banach space.
The spaces of holomorphic foliations of codimension one and degree d in cpn,
In addition, we have studied the existence of holomorphic quadratic differentials,
one seeks a function"M" holomorphic away from the contour"C",
specifically in the problems of extension of holomorphic functions, polarization constants
in 1972 his PhD from Princeton University under Phillip Griffiths with thesis Some Picard Theorems for Holomorphic Maps to Algebraic Varieties.
In mathematics, a holomorphic vector bundle is a complex vector bundle over a complex manifold X such that the total space E is a complex manifold and the projection map π: E→ X is holomorphic.
k ahler geometry, for a complex lie group case, we investigate its holomorphic sectional curvatures and verify the existence of pseudo-k ahler structure invariant for its compact real form.
H"" k"( V( C), C)into subspaces:"H""p","q"according to the number"p" of holomorphic differentials"dzi" wedged to make up α the cotangent space being spanned by the"dzi" and their complex conjugates.
smooth submanifold of R2n, whereas it is"rare" for a complex manifold to have a holomorphic embedding into Cn.
are holomorphic maps.
also doing a study on integral of contour, holomorphic functions and the theorem of cauhy.
University in 1962 and his Ph.D. in 1965 from New York University under the supervision of Lipman Bers On the local holomorphic hull of a real submanifold in several complex variables.
such that the part which increases the anti-holomorphic type D'' annihilates holomorphic sections.
we prove that every convolution operator defined between the spaces of all holomorphic functions defined on complex numbers, which is not a scalar multiple of the identity, is hypercyclic.
in particular the field of complex analysis, Hurwitz's theorem is a theorem associating the zeroes of a sequence of holomorphic, compact locally uniformly convergent functions with that of their corresponding limit.
then its abresch-rosenberg dierential is holomorphic.
Definition==Formally, suppose"U" is an open subset of the complex plane C,"a" is an element of"U" and"f":"U"\{"a"}→ C is a function which is holomorphic over its domain.
The function defined by this series can be extended to a holomorphic function defined on all complex numbers with a branch cut along the interval-∞, -1/e; this holomorphic function defines the principal branch of the Lambert W function.