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:<math>\max_{x\in X,v\in \mathbb{R}} \ \{v: v\le f(x,u), g(x,u)\le b, \forall u\in U(x)\}</math>
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These models quantify the uncertainty in the "true" value of the parameter of interest by probability distribution functions. They have been traditionally classified as [[stochastic programming]] and [[stochastic optimization]] models. Recently, probabilistically robust optimization has gained popularity by the introduction of rigorous theories such as [[scenario optimization]] able to quantify the robustness level of solutions obtained by randomized solutions. These methods are also relevant to data-driven optimization methods.
===Robust counterpart===
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