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Same trends were observed in signal intensities, when considering either system matrix or x-space approaches.
These are all written together as a global system matrix.
The eigenvalues and mode shapes of the single plate are obtained from the determinant of a system matrix extracted from the entire system matrix equation.
In addition, it imposes a specific structure on the system matrix in a multiscale environment.
A moving average system matrix is constructed to capture model uncertainties and facilitate future output predictions.
The convergence of the system matrix is discussed based on the tools from matrix theory.
The IE method reduces the size of the problem but leads to a dense system matrix.
The approach is based on the nonrestrictive assumption of a banded system matrix.
This method works when design parameters have only low-rank impacts on the system matrix.
The conditioning of the system matrix is analysed for a simple radiation problem.
The stability conditions are given explicitly based on the characteristic equation of the linear system matrix.
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