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- W2952548190 abstract "Fix a compact 4-dimensional manifold with self-dual 2nd Betti number one and with a given symplectic form. This article proves the following: The Frechet space of tamed almost complex structures as defined by the given symplectic form has an open and dense subset whose complex structures are compatible with respect to a symplectic form that is cohomologous to the given one. The theorem is proved by constructing the new symplectic form by integrating over a space of currents that are defined by pseudo-holomorphic curves." @default.
- W2952548190 created "2019-06-27" @default.
- W2952548190 creator A5038529875 @default.
- W2952548190 date "2009-10-28" @default.
- W2952548190 modified "2023-09-27" @default.
- W2952548190 title "Tamed to compatible: Symplectic forms via moduli space integration" @default.
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