摘要 : Skoruppa and Zagier established a bijective correspondence from the space of Jacobi forms ? of index m to that of elliptic modular forms ? of level m. Gross, Kohnen and Zagier formulated this correspondence by means of kernel func... 展开 Skoruppa and Zagier established a bijective correspondence from the space of Jacobi forms ? of index m to that of elliptic modular forms ? of level m. Gross, Kohnen and Zagier formulated this correspondence by means of kernel functions. Moreover, they proved that the squares of Fourier coefficients of ? are essentially equal to the critical values of the zeta functions L(s, ?, x) of ? twisted by a quadratic character x. 收起