In other words, electrostatics does not require the absence of magnetic fields or electric currents. Rather, if magnetic fields or electric currents
do exist, they must not change with time, or in the worst-case, they must change with time only very
slowly. In some problems, both electrostatics and
magnetostatics may be required for accurate predictions, but the coupling between the two can still be ignored.
Because the electric field is irrotational, it is possible to express the electric field as the
gradient of a scalar function, called the
electrostatic potential (also known as the
voltage). Thus, the electrostatic potential ? is related to the electric field
E by the equation: