Add to ORKGAbstractThe purpose of this paper is to give a proof of Kummer type congruence for the q-Bernoulli n...
AbstractThis work deals with the identityBμ(q, t)=∑ν→μcμν(q, t), whereBμ(q, t) denotes the biexponen...
AbstractIn this paper, we first give several operator identities involving the bivariate Rogers–Szeg...
The aim of this note is to give some factorization formulas for different versions of the Macdonald ...
AbstractA one-parameter rational function generalisation Rλ(X;b) of the symmetric Macdonald polynomi...
We provide elementary identities relating the three known types of non-symmetric interpolation Macdo...
Let μ and ν = (ν 1, . . . , ν k ) be partitions such that μ is obtained from ν by adding m parts of ...
AbstractKnop and Sahi simultaneously introduced a family of non-homogeneous, non-symmetric polynomia...
The Lagrange expansion formula is employed to determine the Maclaurin series for the logarithms of L...
The Lagrange expansion formula is employed to determine the Maclaurin series for the logarithms of L...
Interpolation Jack polynomials are certain symmetric polynomials in N variables with coefficients th...
AbstractA special Infeld–Hull factorization is given for the Askey–Wilson second order q-difference ...
AbstractWe show that the Lagrange interpolation polynomials are biorthogonal with respect to a set o...
AbstractThe authors aim here at finding all the generalizations of the binomial formula that are giv...
Five binomial sums are extended by a free parameter $m$, that are shown, through the generating func...
AbstractThe purpose of this paper is to give a proof of Kummer type congruence for the q-Bernoulli n...
AbstractThis work deals with the identityBμ(q, t)=∑ν→μcμν(q, t), whereBμ(q, t) denotes the biexponen...
AbstractIn this paper, we first give several operator identities involving the bivariate Rogers–Szeg...
The aim of this note is to give some factorization formulas for different versions of the Macdonald ...
AbstractA one-parameter rational function generalisation Rλ(X;b) of the symmetric Macdonald polynomi...
We provide elementary identities relating the three known types of non-symmetric interpolation Macdo...
Let μ and ν = (ν 1, . . . , ν k ) be partitions such that μ is obtained from ν by adding m parts of ...
AbstractKnop and Sahi simultaneously introduced a family of non-homogeneous, non-symmetric polynomia...
The Lagrange expansion formula is employed to determine the Maclaurin series for the logarithms of L...
The Lagrange expansion formula is employed to determine the Maclaurin series for the logarithms of L...
Interpolation Jack polynomials are certain symmetric polynomials in N variables with coefficients th...
AbstractA special Infeld–Hull factorization is given for the Askey–Wilson second order q-difference ...
AbstractWe show that the Lagrange interpolation polynomials are biorthogonal with respect to a set o...
AbstractThe authors aim here at finding all the generalizations of the binomial formula that are giv...
Five binomial sums are extended by a free parameter $m$, that are shown, through the generating func...
AbstractThe purpose of this paper is to give a proof of Kummer type congruence for the q-Bernoulli n...
AbstractThis work deals with the identityBμ(q, t)=∑ν→μcμν(q, t), whereBμ(q, t) denotes the biexponen...
AbstractIn this paper, we first give several operator identities involving the bivariate Rogers–Szeg...