On special values at integers of $L$-functions of Jacobi theta products of weight 3
In this paper, we consider $L$-functions of modular forms of weight 3, which are products of the Jacobi theta series, and express their special values at $s=3$, $4$ in terms of special values of Kamp\'e de F\'eriet hypergeometric functions. Moreover, via $L$-values, we give some relations between special values of Kamp\'e de F\'eriet hypergeometric functions and generalized hypergeometric functions.
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Number Theory
