The Ultimate Guide To complex geometries
The Ultimate Guide To complex geometries
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Examples of Stein manifolds include things like non-compact Riemann surfaces and non-singular affine complex algebraic varieties.
In practice, complex geometry sits in the intersection of differential geometry, algebraic geometry, and Investigation in several complex variables, in addition to a complex geometer makes use of tools from all 3 fields to study complex Areas.
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is Stein whether it is holomorphically convex and holomorphically separable (see the post on Stein manifolds for your technological definitions). It could be shown however this is such as X displaystyle X
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that happen to be singular is known as the singular locus, denoted X s i n g displaystyle X^ sing