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On Distributionally Robust Chance-Constrained Linear Programs
by
Calafiore, G. C.
, Ghaoui, L. El
in
Applied sciences
/ Austenitic stainless steels
/ College professors
/ Exact sciences and technology
/ Linear programming
/ Mathematical programming
/ Operational research and scientific management
/ Operational research. Management science
/ Optimization
/ Probability distribution
/ Radial distribution
/ Random variables
/ Studies
/ Uncertainty
2006
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On Distributionally Robust Chance-Constrained Linear Programs
by
Calafiore, G. C.
, Ghaoui, L. El
in
Applied sciences
/ Austenitic stainless steels
/ College professors
/ Exact sciences and technology
/ Linear programming
/ Mathematical programming
/ Operational research and scientific management
/ Operational research. Management science
/ Optimization
/ Probability distribution
/ Radial distribution
/ Random variables
/ Studies
/ Uncertainty
2006
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Do you wish to request the book?
On Distributionally Robust Chance-Constrained Linear Programs
by
Calafiore, G. C.
, Ghaoui, L. El
in
Applied sciences
/ Austenitic stainless steels
/ College professors
/ Exact sciences and technology
/ Linear programming
/ Mathematical programming
/ Operational research and scientific management
/ Operational research. Management science
/ Optimization
/ Probability distribution
/ Radial distribution
/ Random variables
/ Studies
/ Uncertainty
2006
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On Distributionally Robust Chance-Constrained Linear Programs
Journal Article
On Distributionally Robust Chance-Constrained Linear Programs
2006
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Overview
In this paper, we discuss linear programs in which the data that specify the constraints are subject to random uncertainty. A usual approach in this setting is to enforce the constraints up to a given level of probability. We show that, for a wide class of probability distributions (namely, radial distributions) on the data, the probability constraints can be converted explicitly into convex second-order cone constraints; hence, the probability-constrained linear program can be solved exactly with great efciency. Next, we analyze the situation where the probability distribution of the data is not completely specied, but is only known to belong to a given class of distributions. In this case, we provide explicit convex conditions that guarantee the satisfaction of the probability constraints for any possible distribution belonging to the given class. [PUBLICATION ABSTRACT]
Publisher
Springer,Springer Nature B.V
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