M2 MPA : COMPLEX GEOMETRY COMMENTED BIBLIOGRAPHY

In this context, we have the following fundamental vanishing theorem, which is probably one of the most central results of analytic and algebraic geometry (as we will see later,

shows, after some inessential reductions one sees that the class of symmetric spaces to which one might hope to extend the aforementioned complex geometric results corresponds to

We can push the technique much farther and it is quite possible that one can use techniques relating affine geometry and complex analysis to complete the proof,

In the toroidal direction we can solve the transport equations with a simple shift, because of the cylindrical geometry.. In practice, a possible implementation is to associate to

Our approach intends to consider the dual space as a moduli space of certain geometric objects (as vector bundles for instance) on the original variety or as mappings into a

First classify couples (G/P, G 0 ) where X = G/P is a flag manifold and G 0 is a non-compact real form of G having a compact hypersur- face orbit in X, then determine which of

We examine one of Toën and Vezzosi’s [63] topologies (which we call the homotopy Zariski topology) restricted to the opposite category of affinoid algebras over a non-Archimedean

Although our exposition pretends to be almost self-contained, the reader is assumed to have at least a vague familiarity with a few basic topics, such as differential calculus,