Author:
ALON NOGA,FACHINI EMANUELA,KÖRNER JÁNOS
Abstract
A family of subsets of an n-set is k-locally thin if, for every k of its member sets, the ground
set has at least one element contained in exactly 1 of them. We derive new asymptotic
upper bounds for the maximum cardinality of locally thin set families for every even k.
This improves on previous results of two of the authors with Monti.
Publisher
Cambridge University Press (CUP)
Subject
Applied Mathematics,Computational Theory and Mathematics,Statistics and Probability,Theoretical Computer Science
Cited by
15 articles.
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