A Geometric Inequality for Convex Polygons

dc.contributor.author	Ghandehari, Mostafa	en
dc.date.accessioned	2010-06-09T16:06:00Z	en
dc.date.available	2010-06-09T16:06:00Z	en
dc.date.issued	2001-05	en
dc.identifier.uri	http://hdl.handle.net/10106/2460	en
dc.description.abstract	Please note that the full text is embargoed ABSTRACT: Consider a regular polygon with vertices P1, P2, , Pn. Assume P is an interior point. Let [see pdf for notation] denote the Euclidean distance from P to Pi, i = 1, ...., n. Let A denote the area of the polygon. It is shown that [see pdf for notation] special cases of the above inequality are proved for some nonregular convex polygons. An example is given to show that the above inequality is not true for a general convex polygon.	en
dc.language.iso	en_US	en
dc.publisher	University of Texas at Arlington	en
dc.relation.ispartofseries	Technical Report;345	en
dc.subject	Convex polygon	en
dc.subject	Erdos-mordell inequality	en
dc.subject	Geometric inequalities	en
dc.subject.lcsh	Isoperimetric inequalities	en
dc.subject.lcsh	Mathematics Research	en
dc.title	A Geometric Inequality for Convex Polygons	en
dc.type	Technical Report	en
dc.publisher.department	Department of Mathematics	en