Some bijective correspondence involving domino tableaux

We elaborate on the results in ``Splitting the square of a Schur function into its symmetric and antisymmetric parts '' [Carre Leclerc, J. algebr. combinat. 4, 1995]. We give bijective proof of a number of identities that were established there, in particular between the Yamanouchi domino tableaux, and the ordinary Littlewood-Richardson fillings that correspond to the same tensor product decomposition.