I'm currently exploring the Jefimenko Equations and practicing using them to find things like the electric field from a particle or the magnetic field around a current. In general, I've read that the Jefimenko Equations are an alternative to the Maxwell Equations. However, one thing that I can't seem to figure out is electromagnetic induction:
$$\nabla\times \boldsymbol{E} = -\frac{\partial \boldsymbol{B}}{\partial t}$$
From this Maxwell Equation, we can figure out the voltage induced in a wire that has a changing magnetic field through it using Stokes' Theorem. However, the Jefimenko equation for $\boldsymbol{E}(\boldsymbol{r},t)$ does not contain a term for a changing magnetic field. So how do the equations explain the induced voltage in a wire from a changing magnetic field using Jefimenko's Equations?