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The method of singular perturbations is used throughout the paper.
The design procedure is presented with the method of singular value decomposition.
Using the method of singular integral equations, the distribution of the stress field in the quasi-orthotropic plane weakened by semi-infinite rounded V-notch was obtained.
Furthermore, the method of Singular Value Decomposition (SVD) is adopted to extract the basic motion patterns of pectoral fins from extensive image sequences, i.e. expansion, bending, cupping, and undulation.
Controllability has been assessed by the method of singular value analysis (SVA), which helps in the design of different control strategies, and compare them with a controllability index called condition number.
The method of singular surfaces is used to develop a numerical technique for calculating the decay and growth of the amplitude of shock waves in non-linear elastic materials.
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Solutions for a very weak chemically reactive system in the case of high Bodenstein numbers are obtained by two methods of singular perturbation theory, and these results are compared to the results obtained by an exact calculation.
The existing ILC methods of singular discrete systems use either a P-type algorithm or a D-type algorithm to track the desired output trajectory.
To obtain the eigenvalue problem of the system, the method of discrete singular convolution is employed.
These equations have been solved by the method of discrete singular convolution (DSC).
These equations are discrete using method of discrete singular convolution (DSC).
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