Uniform Partitions of Lattice Paths and Chung-Feller Generalizations

DOI10.2307/2695712zbMath0988.05013OpenAlexW4247320913MaRDI QIDQ2764731

Wen-Jin Woan

Publication date: 2 July 2002

Full work available at URL: https://doi.org/10.2307/2695712

zbMATH Keywords

lattice pathsChung-Feller theorem

Mathematics Subject Classification ID

Exact enumeration problems, generating functions (05A15) Combinatorial probability (60C05)

Related Items (10)

Uniform partition extensions, a generating functions perspective ⋮ The halves of Delannoy matrix and Chung-Feller properties of the \(m\)-Schröder paths ⋮ The run transform ⋮ The butterfly decomposition of plane trees ⋮ A minimum-change version of the Chung-Feller theorem for Dyck paths ⋮ Some open questions about random walks, involutions, limiting distributions, and generating functions ⋮ Enumeration of lattice paths with infinite types of steps and the Chung-Feller property ⋮ A Chung-Feller property for the generalized Schröder paths ⋮ Refined Chung-Feller theorems for lattice paths ⋮ Rooted cyclic permutations of lattice paths and uniform partitions

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