The (s,s + d,…,s + pd)-core partitions and the rational Motzkin paths

Partitions which are simultaneously t1- and t2-core

Jaclyn Anderson · Discrete Mathematics · 2002 · 113 citations

Computing, Computer Engineering, Computer Science +6

Results and conjectures on simultaneous core partitions

Drew Armstrong, Christopher R. H. Hanusa, Brant Jones · European Journal of Combinatorics · 2014 · 86 citations

Computing, Computer Science, Combinatorics +6

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

M. T. L. Bizley · Journal of the Institute of Actuaries · 1954 · 68 citations

Natural Sciences, Mathematics, Combinatorics +4

Self-conjugate simultaneous p- and q-core partitions and blocks of <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" altimg="si1.gif" overflow="scroll"><mml:msub><mml:mi>A</mml:mi><mml:mi>n</mml:mi></mml:msub></mml:math>

Ben Ford, Hoàng Mai, Lawrence Sze · Journal of Number Theory · 2008 · 45 citations

Natural Sciences, Computer Science, Mathematics +5

Average Size of a Self-conjugate (s, t)-Core Partition

2016 · 34 citations

Natural Sciences, Mathematics, Combinatorics +6