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Representation Products:
⊗ |
Ag |
Bg |
E1g |
E2g |
Au |
Bu |
E1u |
E2u |
Ag |
Ag |
Bg |
E1g |
E2g |
Au |
Bu |
E1u |
E2u |
Bg |
Bg |
Ag |
E2g |
E1g |
Bu |
Au |
E2u |
E1u |
E1g |
E1g |
E2g |
2Ag+E2g |
2Bg+E1g |
E1u |
E2u |
2Au+E2u |
2Bu+E1u |
E2g |
E2g |
E1g |
2Bg+E1g |
2Ag+E2g |
E2u |
E1u |
2Bu+E1u |
2Au+E2u |
Au |
Au |
Bu |
E1u |
E2u |
Ag |
Bg |
E1g |
E2g |
Bu |
Bu |
Au |
E2u |
E1u |
Bg |
Ag |
E2g |
E1g |
E1u |
E1u |
E2u |
2Au+E2u |
2Bu+E1u |
E1g |
E2g |
2Ag+E2g |
2Bg+E1g |
E2u |
E2u |
E1u |
2Bu+E1u |
2Au+E2u |
E2g |
E1g |
2Bg+E1g |
2Ag+E2g |
Transition Products:
For the C6h point group, the irreducible representation of the dipole operator is (Au+E1u). Transitions that are dipole forbidden are indicated by parentheses.
⊗(Au+E1u)⊗ |
Ag |
Bg |
E1g |
E2g |
Au |
Bu |
E1u |
E2u |
Ag |
(Au+E1u) |
(Bu+E2u) |
(2Au+E1u+E2u) |
(2Bu+E1u+E2u) |
Ag+E1g |
(Bg+E2g) |
2Ag+E1g+E2g |
(2Bu+E1u+E2u) |
Bg |
(Bu+E2u) |
(Au+E1u) |
(2Bu+E1u+E2u) |
(2Au+E1u+E2u) |
(Bg+E2g) |
Ag+E1g |
(2Bu+E1u+E2u) |
2Ag+E1g+E2g |
E1g |
(2Au+E1u+E2u) |
(2Bu+E1u+E2u) |
(2Au+2Bu+3E1u+E2u) |
(2Au+2Bu+E1u+3E2u) |
2Ag+E1g+E2g |
(2Bu+E1u+E2u) |
2Ag+2Bg+3E1g+E2g |
2Ag+2Bg+E1g+3E2g |
E2g |
(2Bu+E1u+E2u) |
(2Au+E1u+E2u) |
(2Au+2Bu+E1u+3E2u) |
(2Au+2Bu+3E1u+E2u) |
(2Bu+E1u+E2u) |
2Ag+E1g+E2g |
2Ag+2Bg+E1g+3E2g |
2Ag+2Bg+3E1g+E2g |
Au |
Ag+E1g |
(Bg+E2g) |
2Ag+E1g+E2g |
(2Bu+E1u+E2u) |
(Au+E1u) |
(Bu+E2u) |
(2Au+E1u+E2u) |
(2Bu+E1u+E2u) |
Bu |
(Bg+E2g) |
Ag+E1g |
(2Bu+E1u+E2u) |
2Ag+E1g+E2g |
(Bu+E2u) |
(Au+E1u) |
(2Bu+E1u+E2u) |
(2Au+E1u+E2u) |
E1u |
2Ag+E1g+E2g |
(2Bu+E1u+E2u) |
2Ag+2Bg+3E1g+E2g |
2Ag+2Bg+E1g+3E2g |
(2Au+E1u+E2u) |
(2Bu+E1u+E2u) |
(2Au+2Bu+3E1u+E2u) |
(2Au+2Bu+E1u+3E2u) |
E2u |
(2Bu+E1u+E2u) |
2Ag+E1g+E2g |
2Ag+2Bg+E1g+3E2g |
2Ag+2Bg+3E1g+E2g |
(2Bu+E1u+E2u) |
(2Au+E1u+E2u) |
(2Au+2Bu+E1u+3E2u) |
(2Au+2Bu+3E1u+E2u) |
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