5 citations · 9 across the 12 of their papers we have counts for
12 papers
Generalized Riordan groups and zero generalized Pascal matrices
E. Burlachenko
The generalized Riordan group consists of infinite lower triangular matrices that correspond to certain operators in the space of formal power series. Each such group contains the…
, -expansions of the Riordan matrices of the associated subgroup
E. Burlachenko
We consider the group of the matrices isomorphic to the group of formal power series under composi…
Numerator polynomials of the Riordan matrices
E. Burlachenko
Riordan matrices are infinite lower triangular matrices corresponding to the certain operators in the space of formal power series. Generalized Euler polynomials ${{g}_{n}}\left( x…
Composition polynomials of RNA matrix and -composition polynomials of Riordan pseudo-involution
E. Burlachenko
Let be a Riordan matrix from the Bell subgroup. We denote ${{\left( g\left( x \right),xg\left( x \right) \right)}^{φ}}=\left(…
Riordan arrays, Chebyshev polynomials, Fibonacci bases
E. Burlachenko
Chebyshev polynomials and their modifications are attributes of various fields of mathematics. In particular, they are generating functions of the rows elements of certain Riordan…
Riordan-Dirichlet group
E. Burlachenko
Riordan matrices are infinite lower triangular matrices that correspond to certain operators in the space of formal power series. In this paper, we introduce similar matrices for t…