Titlebook: Contributions to Several Complex Variables; In Honour of Wilhelm Alan Howard (Professors),Pit-Mann Wong (Professors Book 1986 Springer Fach

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W. Creutzfeldt,C. Creutzfeldt,R. Arnold as follows. Suppose X⊂ℂ. is an analytic variety of pure dimension p and q ≥ n-p. Let G(q,n) denote the Grassmannian of q-dimensional linear subspaces of ℂ.. We measure the “growth” of a variety Y of dimension p by computing vol.(Y⋂B.(r)) where vol. denotes the 2p-Hausdorff measure. Stoll’s result r

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William Strieder,Rutherford Arisfits into a fine classification, details of its function theory, etc., one should use as much Lie theoretic information about Ĝ as is possible. In particular it is often useful to study the orbit structure of real subgroups of Ĝ. Such orbits are usually not complex sub-manifolds of X.

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Vorlesungen über die Theorie der PolyederThe heat equation for the .-Neumann problem on strictly pseudoconvex domains is a complex analogue of a classical problem in Riemannian geometry. In this section, we will describe some of the classical Riemannian results. To keep things simple, we will only talk about domains.

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Vorlesungen über die neuere GeometrieOne of the major aspects of complex analysis consists in the investigation of the implications between geometric properties of complex analytic manifolds (or complex spaces) and the nature of certain complex analytic objects on them.

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,Konforme Abbildung von Minimalflächen,Let X be a normal irreducible three dimensional projective variety whose local rings are Cohen Macaulay and whose dualizing sheaf, K. is invertible (see §0 for more details). We will call such a variety a Gorenstein threefold throughout this article.

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