Metal silo walls are often constructed from isotropic plates, and the contr
olling design condition is buckling under axial compression. It has long be
en recognised that this buckling strength is highly sensitive to imperfecti
ons in the cylindrical shell, but most attention has been paid to geometric
imperfections and imperfect boundary conditions. Imperfections in the form
of residual stresses have only rarely been investigated, and the challenge
s facing a rigorous treatment of them have often not been faced. This paper
adopts a rigorous treatment technique to investigate residual stresses and
their effect on the axial compression buckling strength under elastic cond
itions. It achieves this by considering consistent stress and displacement
fields arising from local geometrical incompatibilities, and adopting their
consequent geometric imperfections. The calculations of the strength of im
perfect shells with residual stresses are compared with corresponding calcu
lations for the same imperfections but with the residual stresses 'annealed
' out of the analysis. The results show that consistent residual stresses g
enerally appear to strengthen a thin shell relative to the corresponding st
rength with only geometric imperfections present. (C) 2000 Elsevier Science
Ltd. All rights reserved.