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    Independent parameters for special instanton bundles on P^{2n+1} (Pre-published Version)

    Citation

    Hoffmann, N. (2011), 'Independent Parameters for special Instanton bundles on P^{2n+1}', Journal of Geometry and Physics, Vol.61(12), p2321-2330.
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    Hoffmann, N. (2011), 'Independent Parameters for special Instanton bundles on P^{2n+1}'(Pre-Published Version)(Journal Article)pdf (176.0Kb)
    Date
    2011
    Author
    Hoffmann, Norbert
    Peer Reviewed
    Yes
    Metadata
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    Hoffmann, N. (2011), 'Independent Parameters for special Instanton bundles on P^{2n+1}', Journal of Geometry and Physics, Vol.61(12), p2321-2330.
    Abstract
    Motivated by Yang-Mills theory in 4n dimensions, and generalizing the notion due to Atiyah, Drinfeld, Hitchin and Manin for n = 1, Okonek, Spindler and Trautmann introduced instanton bundles and special instanton bundles as certain algebraic vector bundles of rank 2n on the complex projective space P^{2n+1}. The moduli space of special instanton bundles is shown to be rational.
    Keywords
    Instanton bundle
    Moduli space
    Rationality
    Language (ISO 639-3)
    eng
    Publisher
    Elsevier
    Rights
    © Elsevier, The original publication of Hoffmann, N. (2011), 'Independent Parameters for special Instanton bundles on P^{2n+1}', Journal of Geometry and Physics, Vol.61(12), p2321-2330 is available at http://dx.doi.org/10.1016/j.geomphys.2011.07.006
    DOI
    http://dx.doi.org/10.1016/j.geomphys.2011.07.006
    URI
    http://hdl.handle.net/10395/1925
    Collections
    • Mathematics and Computer Studies (Peer-reviewed publications)

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