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Quasisymmetric function

Known as: Ring of quasisymmetric functions, Quasisymmetric functions, Quasisymmetric 
In algebra and in particular in algebraic combinatorics, a quasisymmetric function is any element in the ring of quasisymmetric functions which is in… 
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Papers overview

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2018
2018
Gorsky and Negut introduced operators $Q_{m,n}$ on symmetric functions and conjectured that, in the case where $m$ and $n$ are… 
2016
2016
The aim of this paper is to investigate the uniform perfectness in quasi-metric spaces. One of the main results in this paper is… 
2014
2014
Let $J_f$ be a Sierpi\'{n}ski carpet which is the Julia set of rational map $f$ and $\mathcal{C}$ the set of all peripheral… 
2012
2012
We study the distortion of Hausdorff dimension of families of Ahlfors regular sets under quasisymmetric map $f$ between metric… 
2010
2010
In \cite{ZW}, the notion of homogenous perfect set as a generalization of Cantor type sets is introduced. Their Hausdorff, lower… 
2010
2010
The chromatic symmetric function $X_G$ of a graph $G$ was introduced by Stanley. In this paper we introduce a quasisymmetric… 
2010
2010
In this paper we study the ring $\mathcal{P}$ of combinatorial convex polytopes. We introduce the algebra of operators $\mathcal… 
2006
2006
The Helically Symmetric Experiment (HSX) is the first operational quasisymmetric stellarator, with neoclassical transport at low… 
2005
2005
In this paper, we construct explicitly a ${\mathcal N}$CS system ([Z4]) $\Omega_{\mathbb T}^W \in ({\mathcal H}_{GL}^W)^{\times 5… 
1989
1989
On the other hand, F. W. Gehring [Tr. Mezhdunarod. Kongr. Mat., Moskva 1966, 313–318 (1968; Zbl 0193.03803)] proved that there…