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The use of this method in the case of traffic noise gives fairly good results.
Characterizations of the polymer obtained from the second method in the case of dipyridinium-tetrazine spacer are presented.
Numerical simulations are presented to illustrate the accuracy of our method in the case of the linear Schrödinger and heat equations.
Both experimental and numerical investigations were undertaken to determine the effectiveness and applicability of the method in the case of bridge superstructures.
The aim of the paper is to define the mathematical and mechanical concept of the Equivalence Fatigue Method in the case of multi-parameters loading for specification application.
Some numerical tests are performed to confirm the analysis, and the tools are extended by the proposition of a quasi-Newton method in the case of nonlinear elasticity.
As an example to demonstrate the efficiency of the proposed method in the case of distinct eigenvalues, a cantilever plate is considered.
This equation is solved by an asymptotic method in the case of a thin wall and the possible waveforms of the tube are found.
The mountain flow and the Rossby wave cases are used to test the transport properties of the method in the case of both passive and reactive scalar fields.
The forced vibration problem is solved generally by the application of the modal expansion method in the case of simply supported boundary conditions for plates.
To avoid the shortcoming of probabilistic method in the case of inadequate data, a non-probabilistic uncertainty modeling for the FG nanobeams is developed by quantifying nanomaterial uncertainties as interval parameters.
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