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An algebraic surface is an algebraic variety of dimension two. In the case of geometry over the field of complex numbers, an algebraic surface has complex dimension two (as a complex manifold, when it is non-singular) and so of dimension four as a smooth manifold.

1 vote

Different algebraic structures on complements to divisors

Do you know other examples of non-isomorphic algebraic structures on complements to square-zero curves The easiest example is the twisted cotangent bundle to an elliptic curve. This space can be rea …
Misha Verbitsky's user avatar
6 votes
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Dual of a Complex 2-Torus

For non-algebraic tori, $T$ and $T^*$ are (usually) not isomorphic; for algebraic ones, they are isogeneous, and for the principally polarized abelian varieties, $T$ and $T^*$ are isomorphic. This i …
Misha Verbitsky's user avatar