  Experiments often show that the photoconductance $\sigma$ of a semiconductor
system and the light intensity $I$ are related by $\sigma\sim I^\gamma$.
Conventional theories give a satisfactory explanation for $\gamma=1$ or
$\gamma=1/2$, but anamalous exponents close to $\gamma=3/4$ are often observed.
This paper argues that there is a universal anomalous regime for which
$\gamma=3/4$ (or $\gamma=2/3$ in two-dimensional samples), resulting from the
kinetics of electron-hole recombination being controlled by Coulombic
attraction. Because the local electric fields are extremely high, the theory
appeals to the 'hot-carrier' model for transport in semiconductors.
