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A transform procedure is used to evaluate nonlinear terms.
For LR models construction two types of variables were used i.e. areas under selected pigments bands and coefficients derived from discrete wavelet transform procedure (DWT).
Then the effective rheological properties in time space are explicitly derived without using the complex inverse Laplace-Carson (LC) transform procedure.
Thus the transform procedure must be supplemented by an asymptotic theory if predictions of the whole sound field are to be made: an appropriate asymptotic theory is summarized here.
The use of the transform procedure is illustrated by using a number of example calculations, and general conclusions are drawn regarding ways of choosing the transform parameters to ensure accurate predictions.
The results of the transform procedure have also been found to be in excellent agreement with measurements of sound propagation over a finite impedance surface from a small, unbaffled loudspeaker.
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The original data and processed data are then analyzed by the time-domain, frequency-domain, and Morlet wavelet transform procedures.
In this paper we present a discrete Fourier transform based procedure to evaluate the infinite domain solution of Poisson's equation at points in a rectangular computational region.
Furthermore, it is also responsible for generating the control signals that command the transform computation procedure inside the PE.
Such characteristic greatly minimizes the complexity of the transform computation procedure, by allowing its computation using only 16-bit integer addition and shift operations.
Within the systolic array, all the PEs share the same architecture and perform the same set of operations, which mostly consist of the multiply-and-accumulate (MAC) operations involved in the transform computation procedure.
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