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K3 surface - Definition

K3 surface - Definition: Encyclopedia II - K3 surface - Definition

There are many equivalent properties that can be used to characterize a K3 surface. The definition given depends on the context: In differential geometry, a typical definition is of "a compact, complex, simply connected surface with trivial canonical line bundle". In algebraic geometry, the definition "a surface, X, with trivial canonical class such that H1(X,OX) = 0." is preferred since it generalizes to more arbitrary base fields (not just the complex numbers). Here, See also:

K3 surface, K3 surface - Definition, K3 surface - Important Properties, K3 surface - Examples

K3 surface, K3 surface - Definition, K3 surface - Examples, K3 surface - Important Properties

K3 surface: Encyclopedia II - K3 surface - Definition



K3 surface - Definition

There are many equivalent properties that can be used to characterize a K3 surface. The definition given depends on the context:

In differential geometry, a typical definition is of "a compact, complex, simply connected surface with trivial canonical line bundle".

In algebraic geometry, the definition "a surface, X, with trivial canonical class such that H1(X,OX) = 0." is preferred since it generalizes to more arbitrary base fields (not just the complex numbers). Here, H1(X,OX) denotes the first sheaf cohomology group of OX, the sheaf of regular functions on X.

Another characterization, sometimes found in physics literature, is that "a K3 manifold is a hyperkähler manifold of real dimension 4 with SU(2) holonomy".




Adapted from the Wikipedia article "Definition", under the G.N U Free Docmentation License. Please also see http://en.wikipedia.org/wiki

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