DOIAbstract
AbstractWe show that Narayana polynomials are a specialization of row Hall–Littlewood symmetric functions. Using λ-ring calculus, we generalize to Narayana polynomials the formulas of Koshy and Jonah for Catalan numbers
AbstractWe show that Narayana polynomials are a specialization of row Hall–Littlewood symmetric functions. Using λ-ring calculus, we generalize to Narayana polynomials the formulas of Koshy and Jonah for Catalan numbers
AbstractWe introduce a family of rings of symmetric functions depending on an infinite sequence of p...
summary:We considered a Hankel transform evaluation of Narayana and shifted Narayana polynomials. Th...
We study non-symmetric Macdonald polynomials whose variables $x_{m+1},x_{m+2},...$ are symmetrized (...
25 pages, LaTeX, to appear in Advances in Applied MathematicsInternational audienceWe show that Nara...
25 pages, LaTeX, to appear in Advances in Applied MathematicsInternational audienceWe show that Nara...
AbstractWe first establish the result that the Narayana polynomials can be represented as the integr...
AbstractWe prove a conjecture of Liu and Wang on the q-log-convexity of the Narayana polynomials of ...
Abstract. We prove a conjecture of Liu and Wang on the q-log-convexity of the Narayana polynomials o...
AbstractWe show that Narayana polynomials are a specialization of row Hall–Littlewood symmetric func...
Deposited with permission of the author © 2008 Robin Langer.The ring of symmetric functions Λ, with ...
The Narayana identity is a well-known formula that expresses the classical Catalan numbers as sums o...
The Narayana identity is a well-known formula that expresses the classical Catalan numbers as sums o...
The Narayana identity is a well-known formula that expresses the classical Catalan numbers as sums o...
AbstractIn the present paper we find a new interpretation of Narayana polynomials Nn(x) which are th...
We study a family of polynomials in two variables, identifying them as the moments of a two-paramete...
AbstractWe introduce a family of rings of symmetric functions depending on an infinite sequence of p...
summary:We considered a Hankel transform evaluation of Narayana and shifted Narayana polynomials. Th...
We study non-symmetric Macdonald polynomials whose variables $x_{m+1},x_{m+2},...$ are symmetrized (...
25 pages, LaTeX, to appear in Advances in Applied MathematicsInternational audienceWe show that Nara...
25 pages, LaTeX, to appear in Advances in Applied MathematicsInternational audienceWe show that Nara...
AbstractWe first establish the result that the Narayana polynomials can be represented as the integr...
AbstractWe prove a conjecture of Liu and Wang on the q-log-convexity of the Narayana polynomials of ...
Abstract. We prove a conjecture of Liu and Wang on the q-log-convexity of the Narayana polynomials o...
AbstractWe show that Narayana polynomials are a specialization of row Hall–Littlewood symmetric func...
Deposited with permission of the author © 2008 Robin Langer.The ring of symmetric functions Λ, with ...
The Narayana identity is a well-known formula that expresses the classical Catalan numbers as sums o...
The Narayana identity is a well-known formula that expresses the classical Catalan numbers as sums o...
The Narayana identity is a well-known formula that expresses the classical Catalan numbers as sums o...
AbstractIn the present paper we find a new interpretation of Narayana polynomials Nn(x) which are th...
We study a family of polynomials in two variables, identifying them as the moments of a two-paramete...
AbstractWe introduce a family of rings of symmetric functions depending on an infinite sequence of p...
summary:We considered a Hankel transform evaluation of Narayana and shifted Narayana polynomials. Th...
We study non-symmetric Macdonald polynomials whose variables $x_{m+1},x_{m+2},...$ are symmetrized (...
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