The focus of this lecture is to use twisted de Rham theory to find
information about Selberg type integrals. Locally finite, twisted homology
is discussed and a "nice" basis is presented. The map from twisted
homology to locally finite twisted homology is studied. The image of this
map is called the space of regularizable cycles and it's dimension is
calculated in some resonance cases.

Keywords:

Hyperplane arrangements

Lecture #10709

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