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A generating function for the diagonal \(T_{2n,n}\) in triangles
J. Integer Seq., 2015Summary: We present techniques for obtaining a generating function for the diagonal \(T_{2n,n}\) of the triangle formed from the coefficients of a generating function \(G(x)\) raised to the power \(k\). We obtain some relations between central coefficients and coefficients of the diagonal \(T_{2n,n}\), and we also give some examples.
Dmitry V. Kruchinin +1 more
openaire +2 more sources
On Diagonal Triangle of Non Cyclic Quadrangle in Isotropic Plane
KoG, 2021Marija SIMIĆ Horvath, Vladimir Volenec
exaly
On Some Properties of Fibonacci Diagonals in Pascal's Triangle
The Fibonacci Quarterly, 1994Charles Cassidy, Bernard R. Hodgson
openaire +1 more source
Properties of Motzkin triangle and t-generalized Motzkin sequences
Aequationes Mathematicae, 2022László Nemeth +2 more
exaly
96.49 On the diagonals of a Stirling number triangle
The Mathematical Gazette, 2012openaire +1 more source
A Modified Ring Spinning System with Various Diagonal Yarn Path Offsets
Procedia Engineering, 2011Chunping Xie, Xuzhong Su, Xinjin Liu
exaly
Pascal Triangle, Fibonacci p-Numbers and Golden p-Proportions
Series on Knots and Everything, 2020exaly