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- W109664552 abstract "The exceptional holonomy groups are G2 in 7 dimensions, and Spin(7) in 8 dimensions. Riemannian manifolds with these holonomy groups are Ricci-flat. This is a survey paper on constructions for compact 7- and 8-manifolds with holonomy G2 and Spin(7). The simplest such constructions work by using techniques from complex geometry and Calabi-Yau analysis to resolve the singularities of a torus orbifold T^7/G or T^8/G, for G a finite group preserving a flat G2 or Spin(7)-structure on T^7 or T^8. There are also more complicated constructions which begin with a Calabi-Yau manifold or orbifold. All the material in this paper is covered in much more detail in the author's book, Compact manifolds with special holonomy, Oxford University Press, 2000." @default.
- W109664552 created "2016-06-24" @default.
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- W109664552 date "2002-03-15" @default.
- W109664552 modified "2023-09-27" @default.
- W109664552 title "Constructing compact manifolds with exceptional holonomy" @default.
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