From Ball's cube slicing inequality to Khinchin-type inequalities for negative moments
Giorgos ChasapisHermann KönigTomasz Tkocz
所有作者
Giorgos ChasapisHermann KönigTomasz Tkocz
文献摘要
We establish a sharp moment comparison inequality between an arbitrary
negative moment and the second moment for sums of independent uniform random
variables, which extends Ball’s cube slicing inequality.