Quantum integrable models that possess N = 2 supersymmetry are investi
gated on the halfspace. Conformal perturbation theory is used to ident
ify some N = 2 supersymmetric boundary integrable models, and the effe
ctive boundary Landau-Ginzburg formulations are constructed, It is fou
nd that N = 2 supersymmetry largely determines the boundary action in
terms of the bulk, and in particular, the boundary bosonic potential i
s \W\(2), where W is the bulk superpotential. Supersymmetry is also in
vestigated using the affine quantum group symmetry of exact scattering
matrices, and the affine quantum group symmetry of boundary reflectio
n matrices is analyzed both for supersymmetric and more general models
. Some N = 2 supersymmetry preserving boundary reflection matrices are
given, and their connection with the boundary Landau-Ginzburg actions
is discussed.