2015
DOI: 10.1007/978-3-319-23660-5_8
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New Formulas for Dyck Paths in a Rectangle

Abstract: We consider the problem of counting the set of D a,b of Dyck paths inscribed in a rectangle of size a × b. They are a natural generalization of the classical Dyck words enumerated by the Catalan numbers. By using Ferrers diagrams associated to Dyck paths, we derive formulas for the enumeration of D a,b with a and b non relatively prime, in terms of Catalan numbers.

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