Author： Cassaigne J. Karhumaki J.
Publisher： Academic Press
ISSN： 0195-6698
Source： European Journal of Combinatorics, Vol.18, Iss.5, 1997-07, pp. : 497-510
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Abstract
We consider so-called Toeplitz words which can be viewed as generalizations of one-way infinite periodic words. We compute their subword complexity, and show that they can always be generated by iterating periodically a finite number of morphisms. Moreover, we define a structural classification of Toeplitz words which is reflected in the way in which they can be generated by iterated morphisms.
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