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    Period Mappings with Applications to Symplectic Complex Spaces

    Posted By: Underaglassmoon
    Period Mappings with Applications to Symplectic Complex Spaces

    Period Mappings with Applications to Symplectic Complex Spaces
    Springer | Mathematics | October 17, 2015 | ISBN-10: 3319175203 | 275 pages | pdf | 10 mb

    by Tim Kirschner (Author)
    Presents sheaves with a clear connection to the set-theoretic foundations
    Strives for a maximum of rigor (concerning proofs, statements, definitions, and notation)
    Overcomes the “canonical isomorphism” paradigm; all morphisms are given/constructed explicitly
    Introduces a Gauß-Manin connection for families of possibly non-compact manifolds


    From the Back Cover
    Extending Griffiths’ classical theory of period mappings for compact Kähler manifolds, this book develops and applies a theory of period mappings of “Hodge-de Rham type” for families of open complex manifolds. The text consists of three parts. The first part develops the theory. The second part investigates the degeneration behavior of the relative Frölicher spectral sequence associated to a submersive morphism of complex manifolds. The third part applies the preceding material to the study of irreducible symplectic complex spaces. The latter notion generalizes the idea of an irreducible symplectic manifold, dubbed an irreducible hyperkähler manifold in differential geometry, to possibly singular spaces. The three parts of the work are of independent interest, but intertwine nicely.

    Topics
    Algebraic Geometry
    Several Complex Variables and Analytic Spaces
    Category Theory, Homological Algebra