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Full frequency response function (FRF) matrix methods can also identify the spatial damping, but are more demanding because the numerical and measurement effort increases with n2, where n is the number of measurement points and, consequently, the size of the FRF matrix.
Matrix methods can also be used to examine potential interactions among stressors.
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We show also how the transfer matrix method can be extended to off-lattice proteins.
We show that the hyperparameter matrix method can detect unaccounted systematic errors or underestimated errors in the data sets.
Backward methods, such as the quasi-reversibility method, pseudo-reversibility method, and regularized inverse matrix method, can be used to identify contaminant sources in an enclosed environment.
We show how the compound matrix method can be used to produce eigenfunctions as well as eigenvalues for bifurcation problems in non-linear elasticity.
We show how the compound matrix method can be extended to give eigenfunctions as well as eigenvalues to bifurcation problems in non-linear elasticity.
The conclusions show that the transfer matrix method can accurately obtain natural vibration characteristics of the conical shell with an annular end plate.
We show that the combined use of a fast iteration (involving the use of fast Poisson solvers (FPS) in rectangular domains) and the capacitance matrix method can lead to algorithms which are several times faster than traditional methods of successive over relaxation (SOR), even when the latter are vectorized.
Then the matrix method can be still adopted for the compliance analysis of the compliant mechanism.
Thus, the matrix method can be still used to analyze the compliance of the compliant mechanisms.
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