Extending Griffiths' classical theory of period mappings for
compact Kahler 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 Froelicher 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 hyperkahler
manifold in differential geometry, to possibly singular spaces. The
three parts of the work are of independent interest, but intertwine
nicely.
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