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\[ \Lambda = egin{pmatrix} \gamma & -\gamma v & 0 & 0 \ -\gamma v & \...
where \(\gamma = rac{1}{\sqrt{1-v^2}}\).
The transformed tensor is \( T'^{\mu
u} = \Lambda^\mu_{lpha} \Lambda^
u_{eta} T^{lphaeta} \).
The trace is invariant under Lorentz transformations, so:
\[ T'^{\mu}_{\mu} = T^{\mu}_{\mu} = \sigma \]
Thus, the trace of the transformed tensor is:
oxed{\sigma}
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