Fracture in materials with strain gradient effects is studied by analytical and finite element methods, using Fleck and Hutchinson's strain gradient plasticity theory. Analytical solutions are obtained for the near-tip field in an elastic-plastic material with strain gradient effects. The mixed mode near-tip stress field in a power-law hardening solid is the linear superposition of its counterparts in mode I and II. The size of the dominance zone for the near-tip field is approximately I, the intrinsic material length on the order of a few microns. For an interface crack between dissimilar elastic-plastic materials with strain gradient effects, the analytical near-tip field does not agree with numerical results, indicating the existence of nonseparable fields.