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Further identities on Catalan numbers
Discrete Mathematics, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Wenchang Chu
exaly +4 more sources
Moments of combinatorial and Catalan numbers [PDF]
In this paper we obtain the moments {Φm}m⩾0 defined byΦm(n):=∑p=1n+1(2p−1)m(2n+1n+1−p)2,n∈N,m∈N0:=N∪{0}, where (mn) is the usual combinatorial number. We also provide the moments in the Catalan triangle whose (n,p) entry is defined byAn,p:=2p−12n+1(2n+1n+
Pedro José Miana Sanz, Natalia Romero
exaly +2 more sources
Niz Catalanovih brojeva možda nije toliko pozna kao Fibonaccijev niz, ali njihova višestruka interpretacija i mogućnost općeg zapisa u nekoliko oblika nam otkriva svu njihovu raskoš.
Jularić, Filip
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