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- W2912148525 abstract "Let $f(z)$ be a holomorphic Hecke eigenform of even weight $k$ for $operatorname {SL}(2,mathbb {Z})$, and denote $L(s, mathrm {sym}^2f)$ be the corresponding symmetric square $L$-function associated to $f$. Suppose that $lambda _{mathrm {sym}^2f} (n)$ is the $n$th normalized Fourier coefficient of $L(s, mathrm {sym}^2f)$. In this paper, we investigate the sum $sum _{nleq x}lambda ^j_{mathrm {sym}^2f}(n)$ for $j=2,3,4$, and get some new results which improve the previous results." @default.
- W2912148525 created "2019-02-21" @default.
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- W2912148525 date "2019-03-26" @default.
- W2912148525 modified "2023-10-06" @default.
- W2912148525 title "Integral power sums of Fourier coefficients of symmetric square $L$-functions" @default.
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- W2912148525 doi "https://doi.org/10.1090/proc/14516" @default.
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