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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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樓主: Maudlin
41#
發(fā)表于 2025-3-28 18:20:46 | 只看該作者
W. Creutzfeldt,C. Creutzfeldt,R. Arnold of ?.. 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 roughly says that one can compute the growth of X from the average of the growth of X??, ?∈G(q,n) if we average over all of G(q,n).
42#
發(fā)表于 2025-3-28 21:18:21 | 只看該作者
43#
發(fā)表于 2025-3-29 01:33:22 | 只看該作者
44#
發(fā)表于 2025-3-29 05:34:14 | 只看該作者
45#
發(fā)表于 2025-3-29 10:49:54 | 只看該作者
Arithmetic Hilbert Modular Functions Ill,abelian extensions of certain CM fields, by using an essentially elementary theory of arithmetic Hilbert modular functions, based on the theory of congruence Eisenstein series. The main results are generalizations of the main results of Hecke’s thesis [10]. They are also subsumed in more far-reachin
46#
發(fā)表于 2025-3-29 13:44:15 | 只看該作者
Some Examples of the Twistor Construction,labi constructed such metrics on the cotangent bundle of IP., with ω equal to the canonical symplectic 2-form ω. on T*(IP.), and gave an analytic construction of an associated complex manifold of dimension 2n+1. This construction, for n=1, is equivalent to the Atiyah-Hitchin-Singer version of Penros
47#
發(fā)表于 2025-3-29 19:36:35 | 只看該作者
48#
發(fā)表于 2025-3-29 19:44:03 | 只看該作者
49#
發(fā)表于 2025-3-30 02:11:16 | 只看該作者
,Curvature of the Weil-Petersson Metric in the Moduli Space of Compact K?hler-Einstein Manifolds of the Teiclmüller space, now known as the Weil-Petersson metric. Ahlfors [1,2] showed that the Weil-Petersson metric is K?hler and that its Ricci and holomorphic section curvatures are negative. By using a different method of curvature computation, Royden [8] later showed that the holomorphic sectiona
50#
發(fā)表于 2025-3-30 04:17:24 | 只看該作者
On the Uniformization of Parabolic Manifolds,f which can be generalized in some way to complex manifolds of higher dimension. However, as is to be expected, these generalized concepts are in general not equivalent. In this article parabolicity is defined via the existence of an (unbounded) exhaustion satisfying the homogeneous complex Monge-Am
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