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An estimate of the
volume of a compact set in terms of its integral of mean
curvature
Young Do Chai |
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Vol. 144 (1990), No. 2, 229–235
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Abstract |
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A geometric inequality for a compact set in euclidean 3 space is obtained. The inequality involves volume and integral of mean curvature. Also some property of the compact set is studied. The method of outer parallel bodies is used in the proof. |
Mathematical Subject Classification 2000
Primary: 52A38
Secondary: 28A75, 52A22, 52A40
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Milestones
Received: 13 September 1988
Published: 1 August 1990
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Authors |
| Young Do Chai | |
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