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AbstractWe are concerned with finite linear constraint systems in a parametric framework where the right-hand side is an affine function of the perturbation parameter. Such structured perturbations provide a unified framework for different parametric models in the literature, as block, directional and/or partial perturbations of both inequalities and equalities. We extend some recent results about calmness of the feasible set mapping and provide an application to the convergence of a certaindoi:10.1007/s11228-021-00597-x fatcat:3c7brqen3zfh3ir3o6ozbyztpq