An alternative justification of the B-bar procedure using the Hu-Washi
zu variational principle is presented. In contrast to previous work, t
he derivation starts from the three groups of algebraic equations (str
ain-displacement equations, stress-strain equations and equations of e
quilibrium) obtained by discretization of the Hu-Washizu functional. B
ased on an appropriate assumption, these equations can be manipulated
to yield the element stiffness matrix in the form typical of the B-bar
procedure. This approach directly leads to a stress-recovery formula
different from the one suggested before. The theory is illustrated by
application to a family of quadrilateral plane elements.