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Comments on Global Symmetries and Anomalies of 5d SCFTs. [PDF]
Benetti Genolini P, Tizzano L.
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Scattering diagrams, tight gradings, and generalized positivity. [PDF]
Burcroff A, Lee K, Mou L.
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Balanced ideals and domains of discontinuity of Anosov representations
Stecker F.
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Quantum Talagrand, KKL and Friedgut's Theorems and the Learnability of Quantum Boolean Functions. [PDF]
Rouzé C, Wirth M, Zhang H.
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Unravelling the Holomorphic Twist: Central Charges. [PDF]
Bomans P, Wu J.
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Electrocatalytic CN Coupling: Advances in Urea Synthesis and Opportunities for Alternative Products. [PDF]
Ballard-Kyle P, Hsieh I, Zhu H.
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This chapter considers Coxeter groups and how to find a space on which a group acts by building a space using combinatorics from the group. It first describes groups generated by reflections, focusing on Euclidean spaces and showing that some natural, beautiful, and important subsets of Euclidean spaces have symmetric groups that are discrete and are ...
Bernhard M¨uhlherr +2 more
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On the Efficiency of Coxeter Groups
Bulletin of the London Mathematical Society, 1997If \(G\) is a finitely presented group and \(K\) is any \((G,2)\)-complex (that is, a finite 2-complex with fundamental group \(G\)), then it is well known that \(\chi(K)\geq 1-rk(H_1(G))+d(H_2(G))\). If equality holds for some \((G,2)\)-complex \(K\) then \(G\) is called efficient.
Baik, Y. G., Pride, S. J.
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