Seminar
| Parent Program: | -- |
|---|---|
| Location: | SLMath: Eisenbud Auditorium |
Keywords and Mathematics Subject Classification (MSC)
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Secondary Mathematics Subject Classification
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Given an algebraic variety X and a resolution of singularities Z of X with exceptional set E it is a natural (old) question whether, or under which additional assumptions, regular differential forms defined on the smooth part of X extend over E to regular differential forms on Z. After discussing examples showing that extension is not possible in general, I will introduce and discuss (log-)canonical singularities and sketch the proof of the following result: extension (with logarithmic poles) holds for surfaces and threefolds with (log-)canonical singularities. This is joint work with Stefan Kebekus and Sándor Kovács.
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