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We study the asymptotic behavior of the Witten-Reshetikhin-Turaev invariantassociated with the square of the $n$-th root of unity with odd $n$ for aSeifert fibered space obtained by an integral Dehn surgery along a torus knot.We show that it can be described as a sum of the Chern-Simons invariants andthe twisted Reidemeister torsions both associated with representations of thefundamental group to the two-dimensional complex special linear group.

Quantum invariants of three-manifolds obtained by surgeries along torus knots