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Quasisymmetric functions and quasihomographies

1993
Summary: \textit{J. Zając} introduced in [Mat. Vesn. 40, No. 3/4, 361-365 (1988; Zbl 0704.30026)] quasihomographies \({\mathcal A}_\Gamma(K)\) as automorphisms of a circle \(\Gamma\) changing the cross-ratio of points on \(\Gamma\) in a uniformly bounded manner according to the formulas (2.1) and (2.4). In this paper, a comparison between \({\mathcal A}
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Quasisymmetric functions and quasihomographies of the unit circle

1990
[This review encloses the paper mentioned below.] The author studies the behavior of quasiconformal maps between Jordan domains or half-planes making use of the Beurling-Ahlfors \(\rho\)- condition. The author is mainly interested in the case when \(\rho\) is close to 1 and he wants to obtain distortion results which are sharp as \(\rho\to 1\). In this
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Quasisymmetric Schur functions

Journal of Combinatorial Theory - Series A, 2011
S van Willigenburg, J Haglund
exaly

Row-Strict Quasisymmetric Schur Functions

Annals of Combinatorics, 2013
Sarah Mason, Jeffrey Remmel
exaly

Quasisymmetric (k, l)-Hook Schur Functions

Annals of Combinatorics, 2018
Elizabeth Niese
exaly

Counting with quasisymmetric functions

2020
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Hopf algebra structure of symmetric and quasisymmetric functions in superspace

Journal of Combinatorial Theory - Series A, 2019
Susanna Fishel
exaly

LLT polynomials, chromatic quasisymmetric functions and graphs with cycles

Discrete Mathematics, 2018
Per Wilhelm Alexandersson, Greta Panova
exaly