It is well known that Spin(n) is the double cover of SO(n). Representations of SO(n) can be viewed as representations of Spin(n).
If π : Spin(n) → SO(n) is the double covering map, then some representation of Spin(n) is also a representation of SO(n) such that π(g) is the identity map for g in ker π. This motivates the investigation of the relationship between their representation rings. In this thesis, focus is put on the special case of n = 3.
Permanent URL for this record: https://lbezone.hkust.edu.hk/bib/b603812
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