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Complex geometry is the study of complex manifolds, complex algebraic varieties, complex analytic spaces, and, by extension, of almost complex structures. It is a part of differential geometry, algebraic geometry and analytic geometry.

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References on almost complex structures on spheres

I think this "well known fact" was proved first by Borel and Serre, Borel, A., Serre, J. P.: Groupes de Lie et puissances réduites de Steenrod. Amer. J. Math.75, 409–448 (1953) For a more detailed t …
Spinorbundle's user avatar
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7 votes

When can you reverse the orientation of a complex manifold and still get a complex manifold?

It seems to me that you could be interested in the following (I haven't checked the paper in detail, but I think theorems of this "style" could be helpful for you): Dieter Kotschick, Orientations an …
Spinorbundle's user avatar
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9 votes
1 answer
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Infinite dimensional Newlander-Nirenberg theorem

The Newlander-Nirenberg theorem states that an almost complex structure is integrable if and only if the Nijenhuis tensor vanishes. I heard that this statement is not true in infinite dimensions, sin …
Spinorbundle's user avatar
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