Results 31 to 40 of about 161,954 (262)
Re-organise: Game-Based Learning of Circular Business Model Innovation
This study furthers game-based learning for circular business model innovation (CBMI), the complex, dynamic process of designing business models according to the circular economy principles.
Kasper P. H. Lange +5 more
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On Coxeter diagrams of complex reflection groups [PDF]
We study Coxeter diagrams of some unitary reflection groups. Using solely the combinatorics of diagrams, we give a new proof of the classification of root lattices defined over E
openaire +3 more sources
My Humble Thoughts on Political Communication Research in Asia
Politics is defined as who gets what, when, and how. Communication is defined as the process, outcomes and effects of message transmission through a medium.
Takashi Inoguchi
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Braid groups of imprimitive complex reflection groups
We obtain new presentations for the imprimitive complex reflection groups of type $(de,e,r)$ and their braid groups $B(de,e,r)$ for $d,r \ge 2$. Diagrams for these presentations are proposed. The presentations have much in common with Coxeter presentations of real reflection groups.
Corran, Ruth +2 more
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Centers of Hecke algebras of complex reflection groups
AbstractWe provide a dual version of the Geck–Rouquier Theorem (Geck and Rouquier in Finite Reductive Groups (Luminy, 1994), Progr. Math., vol. 141, Birkhäuser Boston, Boston, pp. 251–272, 1997) on the center of an Iwahori–Hecke algebra, which also covers the complex case.
Eirini Chavli, Götz Pfeiffer
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Effect of Group Reflection and Moral Case Deliberation on Moral Reasoning Skills and the Reflective Ability Among Nursing Students [PDF]
Background: In healthcare, professionals are often confronted with ethical issues and morally complex. Moral reasoning and reflective ability are the most important requirements for nurses’ professional proficiency and patient care.
Seyede Elham Fazljoo +3 more
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Complex Reflection Groups as Differential Galois Groups
Complex reflection groups comprise a generalization of Weyl groups of semisimple Lie algebras, and even more generally of finite Coxeter groups. They have been heavily studied since their introduction and complete classification in the 1950s by Shephard and Todd, due to their many applications to combinatorics, representation theory, knot theory, and ...
Carlos E. Arreche +3 more
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Spectra of Cayley graphs of complex reflection groups [PDF]
21 pages, 4 tables; revisions based on referee reports; corrected argument in Section 5; tables replaced by Example 6.8 and code posted in online ...
Foster-Greenwood, Briana, Kriloff, Cathy
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Reflection groups and 3d N $$ \mathcal{N} $$ > 6 SCFTs
We point out that the moduli spaces of all known 3d N $$ \mathcal{N} $$ = 8 and N $$ \mathcal{N} $$ = 6 SCFTs, after suitable gaugings of finite symmetry groups, have the form ℂ 4r /Γ where Γ is a real or complex reflection group depending on whether the
Yuji Tachikawa, Gabi Zafrir
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Pinnacles for complex reflection groups
We study, characterize, and enumerate the admissible pinnacle sets of nonexceptional complex reflection groups $G(m,p,n)$, which include all generalized symmetric groups $\mathbb{Z}_m \wr S_n$ as special cases. This generalizes the work of Davis--Nelson--Petersen--Tenner for symmetric groups $S_n$ and González--Harris--Rojas Kirby--Smit Vega Garcia ...
Aaron Burnham-Schmidt, Nicolle González
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