Anharmonicity: Difference between revisions

Latest revision as of 01:25, 14 March 2014

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-{{About|the concept in geometry|the concept in [[mathematical optimization]]|Fenchel's duality theorem}}
+I would like to introduce myself to you, I am Jayson Simcox but I don't like when people use my full title. One of the things she enjoys most is canoeing and she's been doing it for fairly a whilst. I am presently a journey agent. Her family members life in Ohio.<br><br>Also visit my web site; [http://myfusionprofits.com/groups/find-out-about-self-improvement-tips-here/ good psychic]
-In [[differential geometry]], '''Fenchel's theorem''' ([[Werner Fenchel]], 1929) states that the average [[curvature]] of any closed convex plane curve is
-: <math> \frac{2 \pi}{P},</math>
-where ''P'' is the perimeter. More generally, for an arbitrary closed curve in space the average curvature is <math>\ge \frac{2 \pi}{P}</math> with equality holding only for convex plane curves.
-==References==
-* W. Fenchel, Über Krümmung und Windung geschlossener Raumkurven, Math. Ann. 101 (1929), 238-252. [http://www.springerlink.com/content/v45m1546747t2315/]
-[[Category:Theorems in differential geometry]]
-{{differential-geometry-stub}}

Anharmonicity: Difference between revisions

Latest revision as of 01:25, 14 March 2014

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