This paper utilizes the p-capacity-flux and the p-capacity-radius to make an intrinsic three-fold exploration of the p-capacity for the subconformal case \(1<p<n\) in the Euclidean space \({\mathbb {R}}^n\). Even in the case \(p=2\) the here-established Theorems 1.2–2.2–3.2 are novel.

中文翻译：

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次保形容量内的通量和半径

本文利用p -容量-通量和p -容量半径，使的本征三倍勘探p -容量为subconformal壳体\（1 <P <N \）在欧几里德空间\（{\ mathbb {R}}^n\)。即使在\(p=2\)的情况下，这里建立的定理 1.2-2.2-3.2 也是新的。