  In this paper, we consider the pointwise boundary Lipschitz regularity of
solutions for the semilinear elliptic equations in divergence form mainly under
some weaker assumptions on nonhomogeneous term and the boundary. If the domain
satisfies C^{1,\text{Dini}} condition at a boundary point, and the
nonhomogeneous term satisfies Dini continuous condition and Lipschitz Newtonian
potential condition, then the solution is Lipschitz continuous at this point.
Furthermore, we generalize this result to Reifenberg C^{1,\text{Dini}} domains.
