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On MacDonald's Symmetric Functions

Bulletin of the London Mathematical Society, 1992
An algorithm for computing Macdonald's two-parameter symmetric functions is suggested. A transition matrix from the basis of power sums to the basis of Macdonald's functions is constructed recursively (with respect to the dominance partial order on partitions) by a method analogous to Shoji's method of computing the Green functions of \(\text{GL}(n,q)\)
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α-Chromatic Symmetric Functions

International Mathematics Research Notices
Abstract In this paper, we introduce the $\alpha $-chromatic symmetric functions  $\chi ^{(\alpha )}_\pi [X;q]$, extending Shareshian and Wachs’ chromatic symmetric functions with an additional real parameter $\alpha $. We present positive combinatorial formulas with explicit interpretations.
Haglund, Jim, Oh, Jaeseong, Yoo, Meesue
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Decomposable Skew-Symmetric Functions

Moscow Mathematical Journal, 2003
Summary: A skew-symmetric function \(F\) in several variables is said to be decomposable if it can be represented as a determinant det\((f_i(x_j))\) where \(f_i\) are univariate functions. We give a criterion of the decomposability in terms of a Plücker-type identity imposed on the function \(F\).
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The Study of the New Classes of m-Fold Symmetric bi-Univalent Functions

Mathematics, 2022
Daniel Breaz, Cotirla Luminita-Ioana
exaly  

Properties of q-Symmetric Starlike Functions of Janowski Type

Symmetry, 2022
Saliu Afis, Isra Al-shbeil, Jianhua Gong
exaly  

Symmetric Functions

2015
Anthony Mendes, Jeffrey Remmel
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Applications of Symmetric Quantum Calculus to the Class of Harmonic Functions

Symmetry, 2022
Mohammad Khan   +2 more
exaly  

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