Swiler2014 function.
Mixed parameter space with one discrete parameter x_1 \in \{1, 2, 3, 4, 5\} and two numerical parameters x_1, x_2 \in [0, 1]. The function is defined as follows:
f(\mathbf{x}) = \\ \sin(2π x_3 - π) + 7 \sin^2(2 π x_2 - π) \, if \, x_1 = 1 \\ \sin(2π x_3 - π) + 7 \sin^2(2 π x_2 - π) + 12 \sin(2 π x_3 - π) \, if \, x_1 = 2 \\ \sin(2π x_3 - π) + 7 \sin^2(2 π x_2 - π) + 0.5 \sin(2 π x_3 - π) \, if \, x_1 = 3 \\ \sin(2π x_3 - π) + 7 \sin^2(2 π x_2 - π) + 8.0 \sin(2 π x_3 - π) \, if \, x_1 = 4 \\ \sin(2π x_3 - π) + 7 \sin^2(2 π x_2 - π) + 3.5 \sin(2 π x_3 - π) \, if \, x_1 = 5.
makeSwiler2014Function()
[smoof_single_objective_function
]
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