time-invariant system


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time-invariant system

[′tīm in‚ver·ē·ənt ‚sis·təm]
(control systems)
A system in which all quantities governing the system's behavior remain constant with time, so that the system's response to a given input does not depend on the time it is applied.
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Equations (1), (2), (3), (4), (5), and (6) can be rearranged into the state-space representation of a linear time-invariant system with two inputs ([[delta].
The linear time-invariant system introduced above describes the lateral dynamics of the single-track model around the trajectory given by zero sideslip, zero yaw rate, zero steering angles and constant vehicle speed [7, 8].
In a time-invariant system, a time shift or delay of the input produces a corresponding shift in the output, without any other change.
Given a linear, time-invariant system, the output [e.
In this paper, we shall consider linear discrete-time, completely reachable and observable time-invariant systems.
Brussels, Belgium) describe in detail methods to model linear dynamic time-invariant systems by their transfer function.
Many industrial processes are time-invariant systems.
Linear time-invariant systems are discussed and filtering concepts are introduced.
Realization theory of different classes of operator-valued (matrix) functions as transfer operator-valued functions of linear time-invariant systems plays an important and essential role in modern operator theory, system theory, control theory, electrical engineering, interpolation problems, and scattering theory.
The new Dynamic Systems package offers a large selection of analytic and graphing tools for linear time-invariant systems, which are essential in control systems development.
Frequency methods are well known tools applicable not only for linear time-invariant systems, but also for linear time-varying systems with [9-12].

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