Particle-driven gravity currents, as exemplified by either turbidity curren
ts in the ocean or ignimbrite flows in the atmosphere, are buoyancy-driven
flows due to a suspension of dense particles in an ambient fluid. We presen
t a theoretical study on the dynamics of and deposition from a turbulent cu
rrent flowing down a uniform planar slope from a constant-flux point source
of particle-laden fluid. The flow is modelled using the shallow-water equa
tions, including the effects of bottom friction and entrainment of ambient
fluid, coupled to an equation for the transport and settling of the particl
es. Two flow regimes are identified. Near the source and for mild slopes, t
he flow is dominated by a balance between buoyancy and bottom friction. Fur
ther downstream and for steeper slopes, entrainment also affects the behavi
our of the current. Similarity solutions are also developed for the simple
cases of homogeneous gravity currents with no settling of particles in the
friction-dominated and entrainment-dominated regimes. Estimates of the widt
h and length of the deposit from a monodisperse particle-driven gravity cur
rent with settling are derived from scaling analysis for each regime, and t
he contours of the depositional patterns are determined from numerical solu
tion of the governing equations.