摘要

Let phi(z) denote a holomorphic or Maass cusp form for the full modular group Gamma = SL(2, Z). And let lambda(sym2) phi(n) be the n-th coefficient of symmetric square L-function associated with phi(z). We establish the uniform upper bound for the summatory function Sigma lambda(sym2) phi(n), n <= x which improves the results of Ichihara [4], Lu [10], Sankaranarayanan [13] and Tang [14].

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