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By decomposing the response function of incoherent MPFs into basic filtering cells, arbitrary responses can be designed by simply choosing and recombining proper filtering cells.
The aim of this paper is to demonstrate that the vibration response of systems with high modal density excited by broadband forces can be obtained by decomposing the response on a small number of effective shapes instead of a large number of mode shapes.
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The solution is obtained by decomposing the nonhomogeneous foundation properties and the beam displacement response into double Fourier summations which are solved in the frequency wavenumber domain, from which the space time domain response can be obtained.
By decomposing the overall results from the dynamic stiffness matrix analysis, the responses of the shell can then be interpreted in terms of wave propagation.
By decomposing the transverse displacement field of the beam over the basis of a set of Mexican hat wavelets, the extremalization of the Hamiltonian via Lagrange׳s equation yields a set of linear equations, which can be solved for structural responses.
We use the Hilbert Huang transformation to remove noise from the data by decomposing the spectrum into sixteen components.
By decomposing the concentration index of the Ln odds CHE, the socioeconomic-related inequalities were decomposed into relative contributions of each determinant.
The inorganic fraction was determined by decomposing the composites at temperatures up to 900°C.
The wavelet method can avoid these defects by decomposing the series in scale and frequency simultaneously.
Inequality can be further explained by decomposing the concentration index into its determining components.
UM4 was reformulated by decomposing the reactions C120SN and KAS16 in its corresponding activities.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com