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3
votes
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How do I find the tensor components of all weights of a representation of SU(3), e.g. the six dimensional representation (2,0)

How do I find the corresponding tensor component v^ij of the six dimensional representation of SU(3) with dynkin label (2,0).
11
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1answer
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Covariant derivatives

I need correctly define covariant derivatives on the coset space $G/H$, where a group $G \equiv \{X_i, Y_a\}$ ($X$ and $Y$ are generators) have a subrgroup $H \equiv \{X_i\}$ Lie algebra of $G$ has ...