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A Characterization of Rationally Convex Immersions. (arXiv:1810.05127v1 [math.CV])
来源于:arXiv
Let $S$ be a smooth, totally real, compact immersion in $\mathbb{C}^n$ of
real dimension $m \leq n$, which is locally polynomially convex and it has
finitely many points where it self-intersects finitely many times, transversely
or non-transversely. We prove that $S$ is rationally convex if and only if it
is isotropic with respect to a "degenerate" K\"ahler form in $\mathbb{C}^n$. 查看全文>>