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minimal model program is part of the birational classification of algebraic varieties.

1 vote

Blow up of terminal singularity and canonical singularity

The origin of the hypersurface defined by $$x_0^2 + x_1^4 + x_2^4 + \cdots + x_n^4 = 0$$ is a canonical singularity for $n = 3$, and a terminal singularity for $n \ge 4$ (see e.g. Theorem 2 in this pa …
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4 votes
0 answers
216 views

Example of a non-algebraic singularity II

In an answer of this MO question, Frank Loray constructed an example of analytic singularity which is not algebraic. On the other hand, as I learned from one of Joël's comments in that question, Arti …
1 vote

Castelnuovo and Artin contractibility criteria for families

For complex manifolds, simultaneous contractions in a family has been studied by Riemenschneider in the paper "Deformations of Rational Singularities and their Resolutions". Theorem 1 in that article …
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2 votes
1 answer
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Trivial canonical bundle

Let $X$ be a complex compact Kähler minimal surface with zero algebraic dimension and $H^2(X,\mathcal{O}_X) \ne 0$. We know that according to Enriques–Kodaira classification, $X$ is either a torus or …