Discrete Applied Mathematics - Special volume: combinatorics and theoretical computer science
Riordan arrays and combinatorial sums
Discrete Mathematics
Generating trees and the Catalan and Schro¨der numbers
Discrete Mathematics
Generating trees and forbidden subsequences
Proceedings of the 6th conference on Formal power series and algebraic combinatorics
Underdiagonal lattice paths with unrestricted steps
Discrete Applied Mathematics
Generating trees and proper Riordan arrays
Discrete Mathematics
Concrete Math
Generating functions for generating trees
Discrete Mathematics
Bijections and the Riordan group
Theoretical Computer Science - Random generation of combinatorial objects and bijective combinatorics
Waiting patterns for a printer
Discrete Applied Mathematics - Fun with algorithms 2 (FUN 2001)
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We find the generating function counting the total internal path length of any proper generating tree. This function is expressed in terms of the functions (d(t),h(t)) defining the associated proper Riordan array. This result is important in the theory of Riordan arrays and has several combinatorial interpretations.