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A nonlinear traffic flow stability criterion is investigated using a wavefront expansion technique.
It was based on the advanced implementation of the plane-wave expansion technique for periodic structures.
Subsequently, a practical nonlinear failure function model is built with the series expansion technique.
The governing equations are solved by an orthogonal expansion technique in terms of power series.
System Equivalent Reduction Expansion Technique is employed to omit rotational degrees of freedom of the model.
The method of solution has been developed based on the multipole expansion technique.
Dynamic equations for an isotropic spherical shell are derived by using a series expansion technique.
In this article we analyze the lattice Boltzmann equation (LBE) by using the asymptotic expansion technique.
A cluster series expansion technique for spectral solution of vibration problems is presented.
The solution is simplified by using an exact dynamic reduction along with the modal expansion technique.
The forced response is determined by employing modal series expansion technique.
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