
Topics on Real Analytic Spaces
Vieweg+Teubner Verlag
1st Edition
Published on 1. January 1986
Book
Paperback/Softback
X, 163 pages
978-3-528-08963-4 (ISBN)
Description
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.
More details
Series
Language
German
Place of publication
Wiesbaden
Germany
Publishing group
Vieweg & Teubner
Target group
Professional and scholarly
Research
Illustrations
X, 163 S.
Dimensions
Height: 244 mm
Width: 170 mm
Thickness: 10 mm
Weight
315 gr
ISBN-13
978-3-528-08963-4 (9783528089634)
DOI
10.1007/978-3-322-84243-5
Schweitzer Classification
Other editions
Additional editions

Francesco Guaraldo | Patrizia Macri | Alessandro Tancredi
Topics on Real Analytic Spaces
E-Book
03/2013
Vieweg+Teubner Verlag
€38.66
Available for download
Content
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.