2002Unpublished venueRequires access

Data evaluation of a linear system by a second-order transfer function

Dennis G. Camell, M.T. Ma

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Abstract

A technique for predicting the response of a linear system to an electromagnetic pulse, based only on the measured continuous-wave magnitude, is applied to a particular system as a case study. The measured magnitude representing the system's transfer function is deduced first from the measured response to a known CW source. We next we derive an analytic expression for the magnitude square of the transfer function to approximate the measured data and obtain a system transfer function in terms of the complex frequency. Finally, we predict the system's CW phase characteristics and its multiple solutions due to a given impulse source.

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What this paper is about

A technique for predicting the response of a linear system to an electromagnetic pulse, based only on the measured continuous-wave magnitude, is applied to a particular system as a case study. The measured magnitude representing the system's transfer function is deduced first from the measured response to a known CW source. We next we derive an analytic expression for the magnitude square of the transfer function to approximate the measured data and obtain a system transfer function in terms of the complex frequency. Finally, we predict the system's CW phase characteristics and its multiple solutions due to a given impulse source.

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Available abstract

A technique for predicting the response of a linear system to an electromagnetic pulse, based only on the measured continuous-wave magnitude, is applied to a particular system as a case study. The measured magnitude representing the system's transfer function is deduced first from the measured response to a known CW source. We next we derive an analytic expression for the magnitude square of the transfer function to approximate the measured data and obtain a system transfer function in terms of the complex frequency. Finally, we predict the system's CW phase characteristics and its multiple solutions due to a given impulse source.

Key concepts: Transfer function, Impulse response, Closed-loop pole, Magnitude (astronomy), Frequency response, Impulse (physics), Function (biology), Phase response

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