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Quadratic Forms and Their Applications
About this Title
Eva Bayer-Fluckiger, David Lewis and Andrew Ranicki, Editors
Publication: Contemporary Mathematics
Publication Year:
2000; Volume 272
ISBNs: 978-0-8218-2779-6 (print); 978-0-8218-7862-0 (online)
DOI: https://doi.org/10.1090/conm/272
MathSciNet review: 1803355
ReadershipTable of Contents
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Front/Back Matter
Articles
- Eva Bayer-Fluckiger – Galois cohomology of the classical groups [MR 1803356]
- Anne-Marie Bergé – Symplectic lattices [MR 1803357]
- J. H. Conway – Universal quadratic forms and the fifteen theorem [MR 1803358]
- Manjul Bhargava – On the Conway-Schneeberger fifteen theorem [MR 1803359]
- Martin Epkenhans – On trace forms and the Burnside ring [MR 1803360]
- A. Fröhlich and C. T. C. Wall – Equivariant Brauer groups [MR 1803361]
- Detlev W. Hoffmann – Isotropy of quadratic forms and field invariants [MR 1803362]
- Oleg Izhboldin and Alexander Vishik – Quadratic forms with absolutely maximal splitting [MR 1803363]
- Alexey F. Izmailov – 2-regularity and reversibility of quadratic mappings [MR 1803364]
- C. Kearton – Quadratic forms in knot theory [MR 1803365]
- Ina Kersten – Biography of Ernst Witt (1911–1991) [MR 1803366]
- Manfred Knebusch and Ulf Rehmann – Generic splitting towers and generic splitting preparation of quadratic forms [MR 1803367]
- Maurice Mischler – Local densities of Hermitian forms [MR 1803368]
- Victoria Powers and Bruce Reznick – Notes towards a constructive proof of Hilbert’s theorem on ternary quartics [MR 1803369]
- Winfried Scharlau – On the history of the algebraic theory of quadratic forms [MR 1803370]
- Victor P. Snaith – Local fundamental classes derived from higher $K$-groups. III [MR 1803371]
- Richard G. Swan – Hilbert’s theorem on positive ternary quartics [MR 1803372]
- C. T. C. Wall – Quadratic forms and normal surface singularities [MR 1803373]