Titlebook: Complex Manifolds without Potential Theory; with an appendix on Shiing-shen Chern Textbook 1979Latest edition S.-s. Chern 1979 Manifolds.P

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羽飾

bourgeois

https://doi.org/10.1007/978-1-4684-9344-3Manifolds; Potential theory; Vector field; differential geometry; komplexe Mannigfaltigkeit; manifold

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Crayon

Militia

Colette Moeglin,Jean-Loup Waldspurgerx number space such that where two neighborhoods overlap the local coordinates transform by a complex analytic transformation. That is, if z.,..., z. are local coordinates in one such neighborhood and if w.,..., w. are local coordinates in another neighborhood, then where they are both defined, we h

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鋼盔

incubus

,Strukturorientierte Erg?nzungsstrategien,he group of all (N+1) × (N+1) non-singular matrices with complex elements. Suppose GL(n+l,C) acts on C. to the right, as described by . Among the subgroups of GL(N+1, C) are: (1) the unitary group U(N+1), which consists of all matrices g satisfying . where I is the identity matrix; (2) the group GL(

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