Reflection groups and coxeter groups / by 364558 Humphreys, James E.

Enumerating projective reflection groups by Riccardo Biagioli, Fabrizio Caselli

Subjects: “…reflection groups…”
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Quotients and extensions of reflection groups by Bessis, D, Bonnafe, C, Rouquier, R

Separating invariants and finite reflection groups by Dufresne, E

Finite reflection groups and graph norms by Conlon, D, Lee, J

“…This result includes all previously known examples of weakly norming graphs, but also allows us to identify a much broader class arising from finite reflection groups. We include several applications of our results. …”

Combinatorial invariant theory of projective reflection groups by Fabrizio Caselli

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q-SCHUR ALGEBRAS AND COMPLEX REFLECTION GROUPS by Rouquier, R

$q,t$-Fuß-Catalan numbers for complex reflection groups by Christian Stump

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Complex reflection groups and K3 surfaces I by Cédric Bonnafé, Alessandra Sarti

“…We construct here many families of K3 surfaces that one can obtain as quotients of algebraic surfaces by some subgroups of the rank four complex reflection groups. We find in total 15 families with at worst $ADE$--singularities. …”
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Completely positive maps for imprimitive complex reflection groups by H. Randriamaro

“…Speicher to imprimitive complex reflection groups, in other words to prove the existence of completely positive quasimultiplicative maps from the group algebra of imprimitive complex reflection groups to the set of bounded operators. …”
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Deformed diagonal harmonic polynomials for complex reflection groups by François Bergeron, Nicolas Borie, Nicolas M. Thiéry

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Complex reflection groups, braid groups, Hecke algebras by Broue, M, Malle, G, Rouquier, R

Submaximal factorizations of a Coxeter element in complex reflection groups by Vivien Ripoll

Subjects: “…complex reflection groups…”
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Bijections between noncrossing and nonnesting partitions for classical reflection groups by Alex Fink, Benjamin Iriarte Giraldo

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On non-conjugate Coxeter elements in well-generated reflection groups by Victor Reiner, Vivien Ripoll, Christian Stump

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Isomorphisms, automorphisms, and generalized involution models of projective reflection groups by Caselli, Fabrizio, Marberg, Eric Paul

“…We investigate the generalized involution models of the projective reflection groups G(r, p, q, n). This family of groups parametrizes all quotients of the complex reflection groups G(r, p, n) by scalar subgroups. …”
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On elliptic Calogero–Moser systems for complex crystallographic reflection groups by Felder, Giovanni, Ma, Xiaoguang, Veselov, Alexander, Etingof, Pavel I.

“…To every irreducible finite crystallographic reflection group (i.e., an irreducible finite reflection group G acting faithfully on an abelian variety X), we attach a family of classical and quantum integrable systems on X (with meromorphic coefficients). …”
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Gröbner-Shirshov Bases for Temperley-Lieb Algebras of Complex Reflection Groups by Jeong-Yup Lee, Dong-il Lee, SungSoon Kim

“…We construct a Gröbner-Shirshov basis of the Temperley-Lieb algebra T ( d , n ) of the complex reflection group G ( d , 1 , n ) , inducing the standard monomials expressed by the generators { E i } of T ( d , n ) . …”
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Implementing Reflective Group Work Activities in a Large Chemistry Lab to Support Collaborative Learning by Hannah Leopold, Ann Smith

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Tunable and light-controllable bistable reflected group delay based on nonlinear surface plasmon resonance with graphene by Jiao Xu, Jiao Tang, Yuxiang Peng, Zhiwei Zheng, Xiangliang Jin, Shengyou Qian, Jun Guo, Leyong Jiang, Yuanjiang Xiang

“…Moreover, the large negative and positive of reflected group delay is sensitive to the thicknesses of the air layer. …”
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