On the paradox of two $R_1, R_2$ domains in Schwarzschild exterior solution

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Let X be a Riemann domain over $ℂ^{k} \times ℂ^{ℓ}$ . If X is a domain of holomorphy with respect to a family ℱ ⊂(X), then there exists a pluripolar set $P \subset ℂ^{k}$ such that every slice $X_{a}$ of X with a∉ P is a region of holomorphy with respect to the family ${f |}_{X_{a}} : f \in ℱ$ .

Displaying similar documents to “On the paradox of two R 1 , R 2 domains in Schwarzschild exterior solution”

Displaying similar documents to “On the paradox of two $R_{1}, R_{2}$ domains in Schwarzschild exterior solution”