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Inhaltsverzeichnis
- I Ringed Spaces.
- § 1. k-ringed spaces.
- § 2. Coherent sheaves.
- § 3. Embeddings.
- II Spaces and Varieties.
- § 1. General properties.
- § 2. Local properties.
- § 3. Global properties.
- § 4. Antiinvolutions.
- III Complexification.
- § 1. Complexification of germs.
- § 2. Local complexification.
- § 3. Global complexification.
- IV Real Analytic Varieties.
- § 1. Real part.
- § 2. Analytic subvarieties.
- § 3. Normalization.
- § 4. Desingularization.
- V Embeddings of Stein Spaces.
- § 1. A first relative embedding theorem.
- § 2. A second relative embedding theorem.
- § 3. ?-invariant embedding theorems.
- VI Embeddings of Real Analytic Varieties or Spaces.
- § 1. Varieties: the general case.
- § 2. Varieties: the pathological case.
- § 3. The non reduced case.
- § 4. Topologies on Cm(X, ? q).
- VII Approximations.
- § 1. The weak and strong topologies.
- § 2. Approximations.
- VIII Fibre Bundles.
- § 1. Generalities on analytic fibre bundles.
- § 2. A classification theorem.