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London Mathematical Society Lecture Note Ser.: Singularity Theory : Proceedings of the European Singularities Conference, August 1996, Liverpool and Dedicated to C. T. C. Wall on the Occasion of His 60th Birthday by D. Mond (1999, Trade Paperback)
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About this product
Product Identifiers
PublisherCambridge University Press
ISBN-100521658888
ISBN-139780521658881
eBay Product ID (ePID)758524
Product Key Features
Number of Pages468 Pages
LanguageEnglish
Publication NameSingularity Theory : Proceedings of the European Singularities Conference, August 1996, Liverpool and Dedicated to C. T. C. Wall on the Occasion of His 60th Birthday
Publication Year1999
SubjectTopology, Geometry / Algebraic
TypeTextbook
AuthorD. Mond
Subject AreaMathematics
SeriesLondon Mathematical Society Lecture Note Ser.
FormatTrade Paperback
Dimensions
Item Height1 in
Item Weight24 Oz
Item Length9 in
Item Width6 in
Additional Product Features
Intended AudienceScholarly & Professional
LCCN99-019678
Reviews' … presents an up-to-date survey of research in this area.' Extrait de L'Enseignement Mathmatique, ' � presents an up-to-date survey of research in this area.' Extrait de L'Enseignement Math�tique, ' … presents an up-to-date survey of research in this area.'Extrait de L'Enseignement Mathématique, ' ... presents an up-to-date survey of research in this area.'Extrait de L'Enseignement Mathématique, ' ... presents an up-to-date survey of research in this area.' Extrait de L'Enseignement Mathèmatique
Dewey Edition21
Series Volume NumberSeries Number 263
IllustratedYes
Dewey Decimal516.3/5
Table Of ContentPart I. Complex Singularities: 1. Singularities arising from lattice polytopes K. Altmann; 2. Critical points of affine multiforms on the complement of arrangements J. N. Damon; 3. Strange duality, mirror symmetry and the Leech lattice W. Ebeling; 4. Geometry of equisingular families of curves G.-M. Greuel and E. Shustin; 5. Arrangements, KZ systems and Lie algebra homology E. J. N. Looijenga; 6. The signature of f(x,y) +zN A. Nemethi; 7. Spectra of K-unimodal isolated singularities of complete intersections J. M. Steenbrink; 8. Dynkin graphs, Gabrielov graphs and triangle singularities T. Urabe; Part II. Stratifications and Equisingularity Theory: 9. Differential forms on singular varieties and cyclic homology J. P. Brasselet and Y. Legrand; 10. Continuous controlled vector fields A. A. du Plessis; 11. Finiteness of Mather's canonical stratification A. A. du Plessis; 12. Trends in equisingularity theory T. J. Gaffney and D. Massey; 13. Regularity at infinity of real and complex polynomial maps M. Tibar; Part III. Global Singularity Theory: 14. A Bennequin number estimate for transverse knots V. V. Goryunov and J. W. Hill; 15. Abelian covers of the projective plane A. Libgober; 16. Elimination of singularities: Thom polynomials and beyond O. Saeki and K. Sukuma; Part IV. Singularities of Mappings: 17. An introduction to the image-computing spectral sequence K. A. Houston; 18. On the classification and geometry of Corank 1 map-germs from 3-space to 4-space K. A. Houston and N. P. Kirk; 19. Multiplicities of zero-schemes in quasi-homogeneous Corank-1 singularities W. L. Marar, J. A. Montaldi and M. A. S. Ruas; 20. Butterflies and umbilics of stable perturbations of analytic map-germs C5,0 C4,0 T. Fukui; Part V. Applications of Singularity Theory: 21. Singular phenomena in kinematics P. S. Donelan and C. G. Gibson; 22. Singularities of developable surfaces G. Ishikawa; 23. Singularities of solutions for first order partial differential equations S. Izumiya.
SynopsisSingularity theory draws on many other areas of mathematics and, in turn, contributes to many areas both within and outside mathematics, including differential and algebraic geometry, knot theory, differential equations, bifurcation theory, Hamiltonian mechanics, optics, robotics and computer vision. This volume consists of two dozen articles from some of the best known figures in singularity theory, and it presents an up-to-date survey of research in this area., Singularity theory is a broad subject with vague boundaries. It draws on many other areas of mathematics, and in turn has contributed to many areas both within and outside mathematics, in particular differential and algebraic geometry, knot theory, differential equations, bifurcation theory, Hamiltonian mechanics, optics, robotics and computer vision. This volume consists of two dozen articles from some of the best known figures in singularity theory, and it presents an up-to-date survey of research in this area., Singularity theory draws on and contributes to many areas both within and outside mathematics including differential and algebraic geometry, knot theory, differential equations, bifurcation theory, Hamiltonian mechanics, optics, robotics and computer vision. This volume, containing articles from well known figures, presents an up-to-date survey of research in this area.
LC Classification NumberQA614.58 .E88 1996
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