Refined Chung-Feller theorems for lattice paths
From MaRDI portal
Publication:2568973
DOI10.1016/j.jcta.2004.11.016zbMath1072.05002OpenAlexW2037840682MaRDI QIDQ2568973
Tung-Shan Fu, Yeong-Nan Yeh, Sen-Peng Eu
Publication date: 17 October 2005
Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jcta.2004.11.016
Related Items (16)
Chung-Feller property of Schröder objects ⋮ Uniform partition extensions, a generating functions perspective ⋮ Refinements of (\(n,m\))-Dyck paths ⋮ The halves of Delannoy matrix and Chung-Feller properties of the \(m\)-Schröder paths ⋮ Generalized Delannoy matrices and their combinatorial properties ⋮ Some \(\gamma \)-positive polynomials arising from enumerations of the pseudo Schröder paths ⋮ The research and progress of the enumeration of lattice paths ⋮ The butterfly decomposition of plane trees ⋮ Refinements of two identities on \((n,m)\)-Dyck paths ⋮ The Chung-Feller theorem revisited ⋮ A minimum-change version of the Chung-Feller theorem for Dyck paths ⋮ Enumeration of lattice paths with infinite types of steps and the Chung-Feller property ⋮ A Chung-Feller theorem for lattice paths with respect to cyclically shifting boundaries ⋮ Rooted cyclic permutations of lattice paths and uniform partitions ⋮ Some statistics on generalized Motzkin paths with vertical steps ⋮ On lattice paths with four types of steps
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The cycle lemma and some applications
- Taylor expansions for Catalan and Motzkin numbers
- Uniform Partitions of Lattice Paths and Chung-Feller Generalizations
- Hipparchus, Plutarch, Schroder, and Hough
- On Fluctuations in Coin-Tossing
- Motzkin numbers
- A survey of the Fine numbers
- Some open questions about random walks, involutions, limiting distributions, and generating functions
This page was built for publication: Refined Chung-Feller theorems for lattice paths
