| Real and Complex Singularities Contributor(s): Mond, David (Editor), Saia, Marcelo (Editor) |
|
 |
ISBN: 0824740912 ISBN-13: 9780824740917 Publisher: CRC Press OUR PRICE: $332.50 Product Type: Hardcover - Other Formats Published: March 2003 Annotation: This text offers a selection of papers on singularity theory presented at the Sixth Workshop on Real and Complex Singularities held at ICMC-USP, Brazil. It should help students and specialists to understand results that illustrate the connections between singularity theory and related fields. The authors discuss irreducible plane curve singularities, openness and multitransversality, the distribution Afs and the real asymptotic spectrum, deformations of boundary singularities and non-crystallographic coxeter groups, transversal Whitney topology and singularities of Haefliger foliations, the topology of hypersurface singularities, polar multiplicities and equisingularity of map germs from C3 to C4, and topological invariants of stable maps from a surface to the plane from a global viewpoint. |
| Additional Information |
| BISAC Categories: - Mathematics | Geometry - Algebraic - Medical - Mathematics | Applied |
| Dewey: 516.35 |
| LCCN: 00000000 |
| Series: Lecture Notes in Pure and Applied Mathematics |
| Physical Information: 0.77" H x 6.99" W x 10.04" (1.31 lbs) 344 pages |
| Descriptions, Reviews, Etc. |
| Publisher Description: This text offers a selection of papers on singularity theory presented at the Sixth Workshop on Real and Complex Singularities held at ICMC-USP, Brazil. It should help students and specialists to understand results that illustrate the connections between singularity theory and related fields. The authors discuss irreducible plane curve singularities, openness and multitransversality, the distribution Afs and the real asymptotic spectrum, deformations of boundary singularities and non-crystallographic coxeter groups, transversal Whitney topology and singularities of Haefliger foliations, the topology of hypersurface singularities, polar multiplicities and equisingularity of map germs from C3 to C4, and topological invariants of stable maps from a surface to the plane from a global viewpoint. |
