Titlebook: Complex Analysis and Geometry; Vincenzo Ancona,Alessandro Silva Book 1993 Springer Science+Business Media New York 1993 Invariant.Manifold

nascent

arabesque

,Wo komme ich her – lokal und kulturell?,e induced map of local rings . . → . . has property P. In this chapter we give a criterion for ℙ(.) being constructible (resp., Zariski open) in .. Moreover, we verify this criterion for a wide class of properties P.

CHANT

Wissenschaft und Verantwortung,tures on an even-dimensional Riemannian manifold ., has generated much interest. Generalized twistor theory is playing an increasing role in the study of conformai properties of Riemannian manifolds and in many other topics, such as the classification of harmonic maps into homogeneous spaces (cf., e

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Wissenschaft und Verantwortung,We have not attempted to make an exhaustive compilation of the existing literature on the subject, nor to present a complete account of the state-of-the-art. Instead, we have tried to present a coherent unifying frame for the most basic results of the theory, based in part on our earlier works [7–10

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显赫的人

https://doi.org/10.57088/978-3-7329-9209-6trum of . .(Ω) (corona problem) has attracted some attention. The answer is known to be affirmative for many open sets in C ; see Ref. 4 for a discussion. The answer is not known in ℂ. . ≥ 2 even for the ball or the polydisk.

Genteel

Observe

Wissenschaft und Verantwortung, is totally real in . (see Ref. 8). It is also known that a small neighborhood . of . in . is diffeomorphic to the tangent bundle . of . Thus, the tangent bundle . of any differentiable manifold carries a complex manifold structure. This complex structure is, of course, not unique. One way of findin

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vibrant

https://doi.org/10.57088/978-3-7329-9209-6losed subsets of a complex manifold and that satisfy the Cauchy-Riemann equations. Attention to such objects was first drawn by the study of the tangential Cauchy-Riemann complex, as in Andreotti and Hill [3] by the use of a Mayer-Vietoris sequence relating the cohomology of this complex to that of