The Best Constant for a Geometric Inequality

[thumbnail of geom.pdf]
geom.pdf (164kB)
Restricted to Repository staff only

Wu, Yu-Dong (2005) The Best Constant for a Geometric Inequality. Research report collection, 8 (1).


In this paper, we prove that the best constant for the geometric inequality (11√3)/(5R+12r+k(2r−R)) ≤ (1/a) + (1/b) + (1/c) is a root of one polynomial by the method of mathematical analysis and linear algebra.

Item type Article
Subjects Historical > FOR Classification > 0101 Pure Mathematics
Current > Collections > Research Group in Mathematical Inequalities and Applications (RGMIA)
Keywords best constant, geometric inequality, Euler's inequality, Gerretsen's inequality, Sylvester's resultant
Citations in Scopus 5 - View on Scopus
Download/View statistics View download statistics for this item

Search Google Scholar

Repository staff login