The (s,s + d,…,s + pd)-core partitions and the rational Motzkin paths
Author:
Funder
National Research Foundation of Korea
Publisher
Elsevier BV
Subject
Applied Mathematics
Reference21 articles.
1. Multi-cores, posets, and lattice paths;Amdeberhan;Adv. Appl. Math.,2015
2. Partitions which are simultaneously t1- and t2-core;Anderson;Discrete Math.,2002
3. Results and conjectures on simultaneous core partitions;Armstrong;Eur. J. Comb.,2014
4. Johnson's bijections and their application to counting simultaneous core partitions;Baek;Eur. J. Comb.,2019
5. Derivation of a New Formula for the Number of Minimal Lattice Paths From (0,0) to (km,kn) Having Just t Contacts with the Line my=nx and Having No Points Above This Line; and a Proof of Grossman's Formula for the Number of Paths Which May Touch But Do Not Rise Above This Line
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1. Enumeration of the Motzkin paths above a line of rational slope;Discrete Mathematics;2024-07
2. Proof of a Conjecture of Nath and Sellers on Simultaneous Core Partitions;The Electronic Journal of Combinatorics;2024-04-05
3. Positivity of Narayana polynomials and Eulerian polynomials;Advances in Applied Mathematics;2024-03
4. Combinatorics on Bounded Free Motzkin Paths and its Applications;The Electronic Journal of Combinatorics;2023-03-24
5. Corners of self-conjugate (s,s + 1)-cores and (s‾,s+1‾)-cores;Discrete Mathematics;2022-09
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