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Comments on Global Symmetries and Anomalies of 5d SCFTs. [PDF]
Commun Math PhysBenetti Genolini P, Tizzano L.
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A Survey of Lattice-Based Physical-Layer Security for Wireless Systems with <i>p</i>-Modular Lattice Constructions. [PDF]
Entropy (Basel)Khodaiemehr H +5 more
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Balanced ideals and domains of discontinuity of Anosov representations
, 2023 Stecker F.
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Classification of self-assembling protein nanoparticle architectures for applications in vaccine design. [PDF]
R Soc Open Sci, 2017 Indelicato G, Burkhard P, Twarock R.
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The topology of fullerenes. [PDF]
Wiley Interdiscip Rev Comput Mol Sci, 2015 Schwerdtfeger P, Wirz LN, Avery J.
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Effectiveness of de-implementation of low-value healthcare practices: an overview of systematic reviews. [PDF]
Implement SciKien C +9 more
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2017
This chapter develops a theory of descent for buildings by assembling various results about Coxeter groups. It begins with the notation stating that W is an arbitrary group with a distinguished set of generators S containing only elements of order 2, with MS denoting the free monoid on the set S and l: MS → ℕ denoting the length function.
Bernhard M¨uhlherr +2 more
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This chapter develops a theory of descent for buildings by assembling various results about Coxeter groups. It begins with the notation stating that W is an arbitrary group with a distinguished set of generators S containing only elements of order 2, with MS denoting the free monoid on the set S and l: MS → ℕ denoting the length function.
Bernhard M¨uhlherr +2 more
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Physics Letters A, 1991
Abstract We describe the construction of a class of mappings in projective space C PN for any N. These mappings are non-linear representations of Coxeter groups by birational and therefore almost everywhere defined and invertible transformations. We give specific examples of the construction and exhibit algebraic invariants.
Bellon, M.P. +2 more
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Abstract We describe the construction of a class of mappings in projective space C PN for any N. These mappings are non-linear representations of Coxeter groups by birational and therefore almost everywhere defined and invertible transformations. We give specific examples of the construction and exhibit algebraic invariants.
Bellon, M.P. +2 more
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