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The phrase "an open loop transfer" is correct and usable in written English.
It can be used in contexts related to control systems, engineering, or signal processing where the concept of open loop transfer functions is relevant.
Example: "In our analysis, we will examine the characteristics of an open loop transfer to understand system stability."
Alternatives: "an open loop transfer function" or "an open loop transfer system".
Exact(1)
In order to investigate the effects of the inertia constant on system stability, an open loop transfer function has been derived based on Fig. 8.
Similar(59)
The controller was then designed via an open-loop transfer function optimization.
The proposed Damped Nyquist Plot (DNP) method evaluates the open loop transfer function (OLTF) along a line of constant damping ratio to provide a graphical tool to design power system stabilizers (PSS).
Utilizing both steady state gain and bandwidth information of the process open loop transfer function elements, this paper presents a new dynamic loop pairing criterion for decentralized control of multivariable processes.
The controller design problem is solved by pole zero cancellation and keeping the minimum distance of the Nyquist curve of the open loop transfer function from the critical point to a specified value.
The open loop transfer function is identified and the system uncertainty is calculated.
The proposed loop shaping method is based on the shaping of the open-loop transfer function in the Nyquist diagram through minimizing the quadratic error between the actual and the desired open loop transfer functions in the frequency domain.
The open loop transfer function from the electromagnetic torque to the generator speed contains a dual quadratic function representing the dynamics of flexible shaft.
The stability of the multi-channel decentralized feedback control system has been assessed by the eigenvalue locus of the open loop transfer function matrix.
It will be shown that by an adequate frequency domain oriented parametrization, the parameters of a PID-controller are analytically dependent on one variable only, the cross-over frequency of the open loop transfer function.
The robust PI/PID controller design problem is solved by the maximization, on a finite interval, of the shortest distance from the Nyquist curve of the open loop transfer function to the critical point-1.
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