Deformations of singularities/ Jan Stevens.
Material type:
TextPublication details: New York: Springer, c2003Description: vi, 157 p. ; 24 cmISBN: 3540005609 Subject(s): Deformations of singularitiesDDC classification: 514.74
Contents:
Introduction.- Deformations of singularities.- Standard bases.- Infinitesimal deformations.- Example: the fat point of multiplicity four.- Deformations of algebras.- Formal deformation theory.- Deformations of compact manifolds.- How to solve the deformation equation.- Convergence for isolated singularities.- Quotient singularities.- The projection method.- Formats.- Smoothing components of curves.- Kollár's conjectures.- Cones over curves.- The versal deformation of hyperelliptic cones.- References.
| Item type | Current library | Call number | Status | Date due | Barcode | Item holds |
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Central Library, Sikkim University | 514.74 STE/D (Browse shelf(Opens below)) | Available | 48410 |
Total holds: 0
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| 514.7 HIR/ Differential topology/ | 514.7 HIR/D Differential topology / | 514.74 LYN/D Dynamical systems with applications using matlab/ | 514.74 STE/D Deformations of singularities/ | 514.742 AFR/F Fractal Dimensions for Poincare Recurrences,/ | 514.742 LAP/F Fractal geometry, complex dimensions and zeta functions: Geometry and spectra of fractal strings/ | 514.742 MAN/G Gaussian self-affinity and fractals: Globality, the earth, 1/f noise and R/S/ |
Introduction.- Deformations of singularities.- Standard bases.- Infinitesimal deformations.- Example: the fat point of multiplicity four.- Deformations of algebras.- Formal deformation theory.- Deformations of compact manifolds.- How to solve the deformation equation.- Convergence for isolated singularities.- Quotient singularities.- The projection method.- Formats.- Smoothing components of curves.- Kollár's conjectures.- Cones over curves.- The versal deformation of hyperelliptic cones.- References.
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