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Complex reflection group
3.4 Finite Reflection Groups In
Regular Elements of Finite Reflection Groups
Combinatorial Complexes, Bruhat Intervals and Reflection Distances
Finite Complex Reflection Arrangements Are K(Π,1)
Clifford Group Dipoles and the Enactment of Weyl/Coxeter Group W(E8) by Entangling Gates Michel Planat
Affine Symmetric Group Joel Brewster Lewis¹*
The $ Q $-Difference Noether Problem for Complex Reflection Groups And
THE HESSE PENCIL of PLANE CUBIC CURVES 1. Introduction In
Annales Scientifiques De L'é.Ns
Higher S–Dualities and Shephard–Todd Groups
Complete Weight Enumerators of Generalized Doubly-Even Self-Dual Codes
ON COMPLEX REFLECTION GROUPS G(M,1,R)
Finite Complex Reflection Groups
Reflection Subgroups of Finite Complex Reflection Groups
Taxonomy of Reflection Groups
Coxeter Groups and Complex Reflection Groups
4 Polytopes and Reflection Groups
Complex Reflection Groups and Their Associated Braid Groups and Hecke
Top View
Automorphisms of Complex Reflection Groups
REFLEXPONENTS of ( H ,B> B A, E G I AHNWILLIAMS NATHAN =Dim := ) 1
Clifford-Weil Groups for Finite Group Rings, Some Examples. 1 Introduction
On Coxeter Diagrams of Complex Reflection Groups
The Essential Dimension of Low Dimensional Tori Via Lattices
Factorizations of Coxeter Elements in Complex Reflection Groups
Ultraproducts and Complex Reflection Groups
Reflection Groups in Algebraic Geometry
Presentations for Finite Complex Reflection Groups 3
Arxiv:Math/0311012V2 [Math.RT] 6 Nov 2003 He Esn H Hslast Nitrsigadrc Theor Rich and Interesting an to Leads This Aspects
THÈSE DE DOCTORAT EIRINI CHAVLI the Broué-Malle-Rouquier
Arxiv:1802.03854V2 [Math.CO] 24 Feb 2018 = Parameters and Some Exceptional Groups
Real and Complex Reflection Groups
Symplectic Reflection Algebras
A COMPLEX EUCLIDEAN REFLECTION GROUP with an ELEGANT COMPLEMENT COMPLEX Introduction the Complement of a Hyperplane Arrangement
Reflection Groups and 3D $\Mathcal {N}\Ge $6 Scfts
A Mckay Correspondence for Reflection Groups
Stabilisers of Eigenvectors in Complex Reflection Groups 3
Springer Theory for Complex Reflection Groups
From Klein to Painleve Via Fourier, Laplace and Jimbo
Complex Reflection Groups