Vector-Valued Maclaurin Inequalities
Silouanos Brazitikos, Finlay McIntyre
TL;DR
This paper explores a vector version of Maclaurin inequalities and links it to an Aleksandrov-type inequality for parallelepipeds, advancing geometric inequality theory.
Contribution
It introduces a novel vector-valued Maclaurin inequality and establishes its connection to parallelepiped inequalities, providing new insights in geometric analysis.
Findings
Established a vector-valued Maclaurin inequality.
Connected the inequality to Aleksandrov-type inequalities for parallelepipeds.
Contributed to the theory of geometric inequalities.
Abstract
We investigate a Maclaurin inequality for vectors and its connection to an Aleksandrov-type inequality for parallelepipeds.
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