Singularity Theory and its Applications : Warwick 1989, Part I: Geometric Aspects of Singularities. 1st ed. 1991

種類:

電子ブック

責任表示:

edited by David Mond, James Montaldi

出版情報:

Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 1991

著者名:

• Mond, David.
• Montaldi, James.
• SpringerLink (Online service)

シリーズ名:

Lecture Notes in Mathematics ; 1462

ISBN:

9783540470601 [3540470603]    

注記:

Symmetric lagrangian singularities and Gauss maps of theta divisors -- On infinitesimal deformations of minimally elliptic singularities -- C-Régularité et trivialité topologique -- Folding maps and focal sets -- The dual graph for space curves -- On the components and discriminant of the versal base space of cyclic quotient singularities -- - equivalence and the equivalence of sections of images and discriminants -- Differential forms and hypersurface singularities -- Local reflexional and rotational symmetry in the plane -- The intersection form of a plane isolated line singularity -- On the degree of an equivariant map -- Automorphisms of direct products of algebroid spaces -- Disentanglements -- The euler characteristic of the disentanglement of the image of a corank 1 map germ -- Vanishing cycles for analytic maps -- On complete conditions in enumerative geometry -- Right-symmetry of mappings -- Deformations and the milnor number of non-isolated plane curve singularities -- Vanishing cycles and special f
A workshop on Singularities, Bifurcation and Dynamics was held at Warwick in July 1989 as part of a year-long symposium on Singularity Theory and its applications. The proceedings fall into two halves: Volume I mainly on connections with algebraic geometry and volume II on connections with dynamical systems theory, bifurcation theory, and applications in the sciences. The papers are orginal research, stimulated by the symposium and workshops: All have been refereed, and none will appear elsewhere. The main topic, deformation theory, is represented by several papers on descriptions of the bases of versal deformations, and several more on descriptions of the generic fibres. Other topics include stratifications, and applications to differential geometry.

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