Approximation properties of holomorphic pairs of differential forms

Alien Herrera Torres, A. Presa
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引用次数: 4

Abstract

This article is devoted to the study of approximative properties of pairs of forms (wr −1,wr +1), of degrees (r − 1) and (r + 1), respectively, which satisfies the equations in some open set of an Euclidean space of finite dimension. We call such pairs holomorphic pairs of differential forms. For these pairs, two theorems, analogous to the classical Runge Theorem and to the Hartogs–Rosenthal theorem, respectively, are obtained.
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微分形式全纯对的逼近性质
本文研究了(r - 1)和(r +1)次的形式(wr−1,wr +1)对在有限维欧几里德空间的开集中满足方程的近似性质。我们称这样的对为微分形式的全纯对。对于这些对,得到了两个定理,分别类似于经典的Runge定理和Hartogs-Rosenthal定理。
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