In this paper, a new non-linear recursive sequence is firstly introduced. Then, using this sequence, a computational problem involving the convolution of the Legendre polynomial is studied using the basic and combinatorial methods. Finally, we give an interesting identity
We prove identities involving sums of Legendre and Jacobi polynomials. The identities are related to...
To construct a class of identities for number sequences generated by linear recurrence relations. An...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
A binomial identity ((1) below), which relates the famous Apéry numbers and the sums of cubes of bin...
In this paper, we first introduce a new second-order non-linear recursive polynomials U h , i ...
Abstract. An O(N2) algorithm for the convolution of compactly supported Legendre series is described...
AbstractPending its publication in full detail, the theory of recursive generation of systems of ort...
An O(N^2) algorithm for the convolution of compactly supported Legendre series is described. The alg...
AbstractIn 1951, Brafman derived several “unusual” generating functions of classical orthogonal poly...
Our research project is about application of recursive sequences in the construction of a class of c...
In this paper, firstly, we introduced a second order non-linear recursive sequence, then we use this...
AbstractWe first establish the result that the Narayana polynomials can be represented as the integr...
In this paper we give, at the beginning, a very quick review of the subject of bilinear functions in...
In this note we will present how Euler\u27s investigations on various different subjects lead to cer...
In this note we will present how Euler\u27s investigations on various different subjects lead to cer...
We prove identities involving sums of Legendre and Jacobi polynomials. The identities are related to...
To construct a class of identities for number sequences generated by linear recurrence relations. An...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
A binomial identity ((1) below), which relates the famous Apéry numbers and the sums of cubes of bin...
In this paper, we first introduce a new second-order non-linear recursive polynomials U h , i ...
Abstract. An O(N2) algorithm for the convolution of compactly supported Legendre series is described...
AbstractPending its publication in full detail, the theory of recursive generation of systems of ort...
An O(N^2) algorithm for the convolution of compactly supported Legendre series is described. The alg...
AbstractIn 1951, Brafman derived several “unusual” generating functions of classical orthogonal poly...
Our research project is about application of recursive sequences in the construction of a class of c...
In this paper, firstly, we introduced a second order non-linear recursive sequence, then we use this...
AbstractWe first establish the result that the Narayana polynomials can be represented as the integr...
In this paper we give, at the beginning, a very quick review of the subject of bilinear functions in...
In this note we will present how Euler\u27s investigations on various different subjects lead to cer...
In this note we will present how Euler\u27s investigations on various different subjects lead to cer...
We prove identities involving sums of Legendre and Jacobi polynomials. The identities are related to...
To construct a class of identities for number sequences generated by linear recurrence relations. An...
The Bernoulli polynomials Bk restricted to [0,1) and extended by periodicity have nth sine and cosin...
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