We give a complete classification of toroidal Seifert fibered surgeries on alternating knots. Precisely, we show that if an alternating knot $K$ admits a toroidal Seifert fibered surgery, then $K$ is either the trefoil knot and the surgery slope is zero, or the connected sum of a $(2,p)$-torus knot and a $(2,q)$-torus knot and the surgery slope is $2(p+q)$ with $|p|, |q| \ge 3$.
"Toroidal Seifert fibered surgeries on alternating knots." Proc. Japan Acad. Ser. A Math. Sci. 90 (3) 54 - 56, March 2014. https://doi.org/10.3792/pjaa.90.54