The equation w=dpEoEp/(4µ) gives an indication how the collecting and discharge voltages affect drift velocity; the higher the collecting and discharge voltage the higher the value of migration (drift) velocity will be. Examining the Deutsch-Anderson Equation, also presented above, ( A= -[ Q / w ] x [ ln ( 1 - Eff ) ] reveals that as "w" (the denominator) increases in size the required collection plate area decreases. Simply put, for a give efficiency, as voltage increases the collection plate area required decreases. Therefore, for a given fixed amount of collection plate area, as voltage increases the efficiency increases.
The potential voltage that can be generated is based upon two primary limitations 1) the physical capabilities of the transformer and 2) the dielectric value of the gap between the high voltage electrode and collection electrode. All things remaining the same, the larger the gap the larger the dielectric value and the greater the potential voltage; larger gap = higher potential voltage.
Years ago, Japan had changed the particulate emission requirements for power plants with the result that many of their existing precipitators would have to be replaced or if room permitted added on to. Research and experimentation proved that the internal components could be removed and replaced with those with a larger gap between the high voltage electrodes and the collection plates while at the same time they installed transformers that could generate much higher voltages. The increasing of the gap resulted in less actual collection plate area because the external shell of the precipitators was a fixed sized. The result was an increase in efficiency with less collection plate area because of the increase migration velocity.
The Environmental Protection Agency (EPA) has recognized this feature, that voltage directly impacts collection efficiency, and has established criteria for the monitoring the power of consumed by precipitators as an indicator of performance.