Proof of two conjectures on correlation inequalities for one class of monotone functions

2013/06/02 by Blinovsky, Vladimir
#Combinatorics (math.CO) #FOS: Mathematics

paper · doi:10.48550/arxiv.1306.0862

Abstract

We prove two conjectures on correlation inequalities for functions that are linear combinations of unimodal Boolean monotone nondecreasing functions

Related

• Quantitative Correlation Inequalities via Semigroup Interpolation
• Correlations with tailored extremal properties
• On the Correlation of Increasing Families
• Second-order bounds on correlations between increasing families
• Correlation Inequality for Formal Series