Abstract

This chapter discusses the sensitivity considerations for sampled-data feedback systems with a minimal prototype response. As distinct from continuous linear control systems, the settling time of a system with discrete control elements can be made finite not only practically, but also theoretically. After a short and defined transient time the controlled variable follows without deviation the specified command signals such as step, ramp, or parabola. These properties of a special type of sampled-data systems are usually described by the overall prototype response function (PRF) or deadbeat-response. To reduce the influence of parameters, it has been proposed to introduce self-adjustment in sampled data systems with PRF response. The problem of measuring parameter values, which is associated with every correction and which is an inherent difficulty of every self-adjusting system, is tacitly assumed to be solved. The requirements in time and hardware imposed by process identification are considerable even in continuous systems.

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