“…Stochastic optimization methods, which utilize random variables in the optimization process, have been widely used in CFD-optimization [58][59][60][62][63][64][65][66][67]. Their main advantages are considered to be the following: 1) they can easily use both discrete and continuous variables, and can handle non-linear, non-convex, and non-continuous objective functions, as well as both single-objective and multi-objective problems, 2) their stochastic nature offers high robustness and should prevent them from getting stuck in local extrema, which increases the likelihood of finding a global optimum, 3) they typically have the ability to find multiple optimal solutions and design trade-offs (Pareto set), and 4) because they typically operate on the basis of design point locations and objective function values only, it is straightforward to combine them CFD models [53,95,96].…”