- #1
TrickyDicky
- 3,507
- 27
I'm centering on lie group homomorphisms that are also covering maps from the universal covering group. So that if their kernel was just the identity
they would be isomorphisms.
Are there situations in which the kernel of such a homomorphism would reduce to the identity? I'm thinking of situations where the groups act on different sp
they would be isomorphisms.
Are there situations in which the kernel of such a homomorphism would reduce to the identity? I'm thinking of situations where the groups act on different sp