We study theoretically the adsorption of surfactant onto the interface of g
as bubbles in creeping flow rising steadily in an infinite liquid phase con
taining surface-active agents. When a bubble rises in the fluid, surfactant
adsorbs onto the surface at the leading edge, is convected by the surface
flow to the trailing edge and accumulates and desorbs off the back end. Thi
s transport creates a surfactant concentration gradient on the surface that
causes the surface tension at the back end to be lower than that at the fr
ont end, thus retarding the bubble velocity by the creation of a Marangoni
force. In this paper, we demonstrate numerically that the mobility of the s
urfactant-retarded bubble interface can be increased by raising the bulk co
ncentration of surfactant. At high bulk concentrations, the interface satur
ates with surfactant, and this saturation acts against the convective parti
tioning to decrease the surface surfactant gradient. We show that as the Pe
clet number (which scales the convective effect) increases, larger concentr
ations are necessary to remobilize the surface completely. These results le
ad to a technologically useful paradigm where the drag and interfacial mobi
lity of a bubble can be controlled by the level of the bulk concentration o
f surfactant.