Abstract
We generalize Engelfriet's decomposition result stating that the class of transformations induced by top–down tree transducers with regular look-ahead is equal to the composition of the class of top–down tree transformations and the class of linear tree homomorphisms. Replacing the input trees with an arbitrary storage type, the top–down tree transducers are turned into regular storage-to-tree transducers. We show that the class of transformations induced by regular storage-to-tree transducers with positive look-ahead is equal to the composition of the class of transformations induced by regular storage-to-tree transducers with the class of linear tree homomorphisms. We also show that the classes of transformations induced by both IO and OI context-free storage-to-tree transducers are closed under positive look-ahead, and are closed under composition with linear tree homomorphisms.
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