Linear networks and systems polynomially depending on parameters: Behaviour of the solutions for large and small values

Conditions are given under which the solutions of linear networks and systems polynomially depending on parameters converge toward the solution of a limit system obtained when all the parameters are set equal to their limit value (0 or /spl infin/). Results are obtained when excitations are smooth functions as well as tempered distributions zero for t < 0. The role played by the stability of the system and of the limit system is outlined.<>