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math.GRJul 26, 1998
27
citations (OpenAlex)
authors
  • Richard E. Borcherds
arXiv abstractPDF
paper

Coxeter groups, Lorentzian lattices, and K3 surfaces

arXiv:math/9806141

Abstract

The main result of this paper describes the normalizer of a finite parabolic subgroup of a (possibly infinite) Coxeter group. We use this to compute the automorphism groups of some Lorentzian lattices and K3 surfaces.

16 pages, plain tex. References added, minor errors corrected

Cited by in corpus (16)

  • The automorphism group of a supersingular K3 surface with Artin invariant 1 in characteristic 3
  • On hyperbolic Coxeter polytopes with mutually intersecting facets
  • Steinberg groups as amalgams
  • On the Classification of Elliptic Fibrations modulo Isomorphism on K3 Surfaces with large Picard Number
  • On an Enriques surface associated with a quartic Hessian surface
  • Finiteness of Klein actions and real structures on compact hyperkähler manifolds
  • The Grothendieck Construction and Gradings for Enriched Categories
  • Algebraic surfaces and hyperbolic geometry
  • Faces of highest weight modules and the universal Weyl polyhedron
  • Reflection Groups. A Contribution to the Handbook of Algebra
  • Rational double points on Enriques surfaces
  • Borcherds' method for Enriques surfaces
  • The elliptic modular surface of level 4 and its reduction modulo 3
  • Conjectures about certain parabolic Kazhdan--Lusztig polynomials
  • 15-nodal quartic surfaces. Part II: The automorphism group
  • Normalizers of Parabolic Subgroups of Coxeter Groups
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