We study the properties of a generalized metallic, a generalized product and a generalized complex structure induced on the generalized tangent bundle of a smooth manifold M by a metallic Riemannian structure (J, g) on M, providing conditions for their integrability with respect to a suitable connection. Moreover, by using methods of generalized geometry, we lift (J, g) to metallic Riemannian structures on the tangent and cotangent bundles of M, underlying the relations between them
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