Abstract
In this article we consider Lie super-bialgebra structures on the generalized loop super-Virasoro algebra <TEX>${\mathcal{G}}$</TEX>. By proving that the first cohomology group <TEX>$H^1({\mathcal{G}},{\mathcal{G}}{\otimes}{\mathcal{G}})$</TEX> is trivial, we obtain that all such Lie bialgebras are triangular coboundary.
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