Theorem 1 proves Suzuki's local integral (2) equals L(π(n) × τ(n), ns − (n−1)/2) for all r<nm, and Section 5 gives conditional global integral representations.
Automorphic forms, automorphic representations, and arithmetic (Fort Worth, TX, 1996)
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Tensor Product $L$-Functions On Metaplectic Covering Groups of $GL_r$
Theorem 1 proves Suzuki's local integral (2) equals L(π(n) × τ(n), ns − (n−1)/2) for all r<nm, and Section 5 gives conditional global integral representations.