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First moment of quadratic Dirichlet $L$-functions with secondary terms
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abstract
We study the first moment of primitive quadratic Dirichlet $L$-functions. Assuming the Riemann hypothesis and the generalized Lindel\"of hypothesis, we obtain an asymptotic formula at the central point with error $O(X^{1/4+\epsilon})$, and identify lower-order terms of size $X^{1/3}\log X$.
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First Moment of Quadratic Hecke $L$-Functions with Lower Order Term
Under GRH, the first moment of primitive quadratic Hecke L-functions in the Gaussian field at s=1/2 is X Q1(log X) + X^{1/3} Q2(log X) + O(X^{1/4+ε}).
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