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Cambanis, Stamatis; Simons, Gordon; Stout, William

Inequalities for Ek(X,Y) when the marginals are fixed. (English) Zbl 0325.60002

Z. Wahrscheinlichkeitstheor. Verw. Geb. 36, 285-294 (1976).
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Cited in 77 Documents

MSC:

60A05 Axioms; other general questions in probability
60E05 Probability distributions: general theory
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\textit{S. Cambanis} et al., Z. Wahrscheinlichkeitstheor. Verw. Geb. 36, 285--294 (1976; Zbl 0325.60002)
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References:

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[11] Pledger, G.; Proschan, F., Stochastic comparisons of random processes, with applications in reliability, J. Appl. Probability, 10, 572-585 (1973) · Zbl 0271.60097
[12] Skorokhod, A. V., Limit theorems for stochastic processes, Theor. Probability Appl., 1, 261-290 (1965)
[13] Tchen, A.H.T.: Exact inequalities for ∫Φ(x, y) dH(x, y) when H has given marginals. Manuscript (1975)
[14] Vallender, S. S., Calculation of the Wasserstein distance between probability distributions on the line, Theor. Probability Appl., 18, 784-786 (1973) · Zbl 0351.60009
[15] Veinott, A. F. Jr., Oprimal policy in a dynamic, single product, nonstationary inventory model with several demand classes, Operations Res., 13, 761-778 (1965) · Zbl 0143.21704
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