Dislocation theory is used to invoke a strain gradient theory of rate
independent plasticity. Hardening is assumed to result from the accumu
lation of both randomly stored and geometrically necessary dislocation
s. The density of the geometrically necessary dislocations scales with
the gradient of plastic strain. A deformation theory of plasticity is
introduced to represent in a phenomenological manner the relative rol
es of strain hardening and strain gradient hardening. The theory is a
nonlinear generalization of Cosserat couple stress theory. Tension and
torsion experiments on thin copper wires confirm the presence of stra
in gradient hardening. The experiments are interpreted in the light of
the new theory.