Dimensional reduction of a sum of the Einstein-Hilbert and Gauss-Bonnet action in n dimensions leads to a modified four-dimensional Einstein-Yang-Mills action. The latter contains a special non-minimal coupling between curvature and Yang-Mills field strength which contributes at most second derivatives of the four-dimensional metric and the Yang-Mills potential to the field equations.
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Folkert Müller-Hoissen (1988) studied this question.
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