Special values of elliptic functions at points of the divisors of Jacobi forms

The main result of the paper gives an explicit formula for the sum of the values of even order derivatives with respect to $z$ of the Weierstrass $\wp$-function $\wp(\tau,z)$ for the lattice ${\mathbf Z}\tau\oplus{\mathbf Z}$ (where $\tau$ is in the upper half-plane) extended over the points in the divisor of $\phi(\tau,\cdot)$ (where $\phi(\tau,z)$ is a meromorphic Jacobi form) in terms of the coefficients of the Laurent expansion of $\phi(\tau,z)$ around $z=0$.