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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… 
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… 
2007
2007
We study properties of the forgotten monoid which appeared in work of Lascoux and Schutzenberger and recently resurfaced in the… 
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…