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    Tilting objects in derived categories of equivariant sheaves

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    Date
    2008-09-05
    Author
    Brav, Christopher
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    Abstract
    We construct classical tilting objects in derived categories of equivariant sheaves on quasi-projective varieties,

    which give equivalences with derived categories of modules over algebras. Our applications include a conceptual explanation

    of the importance of the McKay quiver associated to a representation of a finite group G and the development of a McKay correspondence for the cotangent bundle of the projective line.
    URI for this record
    http://hdl.handle.net/1974/1408
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