Richard M. Karp, Raymond E. Miller
Journal of Computer and System Sciences
We show that base-stock levels first increase and then decrease as the standard deviation increases for a variety of non-negative random variables with a given mean and provide a distribution-free upper bound for optimal base-stock levels that grows linearly with the standard deviation and then remains constant. © 2007.
Richard M. Karp, Raymond E. Miller
Journal of Computer and System Sciences
M.B. Small, R.M. Potemski
Proceedings of SPIE 1989
Naga Ayachitula, Melissa Buco, et al.
SCC 2007
Tong Zhang, G.H. Golub, et al.
Linear Algebra and Its Applications