A finite strain analysis is presented for the pressurized spherical ca
vity embedded in a Drucker-Prager medium. Material behavior is modeled
by a nonassociated deformation theory which accounts for arbitrary st
rain-hardening. The governing equations of spherically symmetric respo
nse are reduced to a single differential equation with the effective s
tress as the independent variable. Some related topics are discussed i
ncluding the elastic-perfectly plastic solid the thin-walled shell, an
d the Mohr-Coulomb material. Spontaneous growth (cavitation limit) of
an internally pressurized cavity is treated as a self-similar process
and a few numerical examples are presented. These illustrate, for diff
erent hardening characteristics, the pressure sensitivity of material
response and that deviations from normality always reduce the caviatio
n pressure.