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Lectures on Vector Bundles (Cambridge Studies in Advanced Mathematics)

Lectures on Vector Bundles (Cambridge Studies in Advanced Mathematics)

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Lectures on Vector Bundles (Cambridge Studies in Advanced Mathematics)

Lectures on Vector Bundles (Cambridge Studies in Advanced Mathematics) Summary:


Publisher: Cambridge University Press | 1997-01-28 | 134 Pages | ISBN: 0521481821 | Djvu | 1.56 MB

This work consists of two sections on the moduli spaces of vector bundles. The first part tackles the classification of vector bundles on algebraic curves. The author also discusses the construction and elementary properties of the moduli spaces of stable bundles. In particular Le Potier constructs HilbertSHGrothendieck schemes of vector bundles, and treats Mumford’s geometric invariant theory.

The second part centers on the structure of the moduli space of semistable sheaves on the projective plane. The author sketches existence conditions for sheaves of given rank, and Chern class and construction ideas in the general context of projective algebraic surfaces. Professor Le Potier provides a treatment of vector bundles that will be welcomed by experienced algebraic geometers and novices alike.

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Lectures on Vector Bundles (Cambridge Studies in Advanced Mathematics) Keywords

  bundles   vector   moduli   algebraic   projective   potier   construction   sheaves   spaces   conditions   rank   centers   structure   existence   chern   sketches   semistable   ideas   treatment   welcomed   experienced   vector bundles   moduli spaces   hilbertshgrothendieck schemes   constructs hilbertshgrothendieck   potier constructs   elementary properties   advanced mathematics   algebraic curves   stable bundles

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