Inequalities for the perimeter of an ellipse G.J.O. Jameson, Math. Gazette[removed]The perimeter of the ellipse x2 a2 y 2 b2 = 1 is 4J(a, b), where J(a, b) is the “elliptic integral” π 2 - Elliptic geometry - Document - PDFSEARCH.IO

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	Inequalities for the perimeter of an ellipse G.J.O. Jameson, Math. Gazette[removed]The perimeter of the ellipse x2 /a2 + y 2 /b2 = 1 is 4J(a, b), where J(a, b) is the “elliptic integral” π/2 Add to Reading List Document Date: 2014-03-31 07:11:23 Open Document File Size: 102,44 KB Share Result on Facebook Person Nick Lord / / Technology Gauss-Brent-Salamin algorithm / Gauss-Salamin algorithm / / SocialTag Linear algebra Trigonometry Analytic functions Inequalities Mathematical analysis Trigonometric functions Cauchy–Schwarz inequality Triangle inequality Dimensional analysis Mathematics

Inequalities for the perimeter of an ellipse G.J.O. Jameson, Math. Gazette[removed]The perimeter of the ellipse x2 /a2 + y 2 /b2 = 1 is 4J(a, b), where J(a, b) is the “elliptic integral” π/2Add to Reading List