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The multiple scale method, a perturbation technique, is used to obtain.
The dynamic behaviors of system are investigated by means of the so-called multiple scale method.
Accordingly, the perturbation solution by applying the multiple scale method contains three time scales.
In this section, numerical results can be achieved using the multiple scale method explained in Section 3.
An approximated solution is extracted analytically by a combination of the asymptotic straight-forward expansion and multiple scale method.
The amplitude frequency response for the primary resonance is derived with the multiple scale method and the stability is analyzed.
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It is shown that the direct multiple scales method yields better results for the system than the ordinary discretization multiple scales method.
Then, the multiple scales method (a perturbation method) is applied to obtain the appropriate solutions.
Utilizing the Galerkin's method considering multiple scales method provides the primary mode of nanoplate oscillations.
The analysis of basic phenomena is performed using the multiple scales method.
The multiple scales method and the continuation technique are used to analyze the system dynamics.
More suggestions(16)
multiple scale approaches
multiple scale analysis
multiple model method
multiple platform method
multiple scale perturbation
multiple inverse method
multiple assignment method
multiple grid method
multiple scale roughness
multiple imputation method
multiple access method
multiple scale modeling
multiple scale feature
multiple port method
multiple scale nature
multiple scale validation
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