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Quasi-Monte Carlo simulation is a popular numerical method in applications, in particular, economics and finance.
However, this experiment does shed some light on the potential of our geometry-based method in applications.
This method is computationally affordable and offers promise as a reliable method in applications to larger systems.
We demonstrate the effectiveness of the method in applications involving 2D vortex-induced vibrations (VIV) and in 3D flexible arteries with structural density close to blood density.
But, as is well known, the actual implementation of the source function method in applications is often intricate owing to the difficulty to obtain a closed-form analytical expression for the Green function.
The predictions of the proposed method in applications to tall and slender structures are determined in the paper, assuming that available aerodynamic coefficients, obtained assuming synoptic wind, may be still applied with negligible error.
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We illustrate the method in application to a spike-processing problem.
The paper presents the comparison of these two method in application OMA for engineering structures.
This section illustrates the proposed method in application to preliminary design of lateral-resisting systems in tall buildings.
The proposed method is compared to the usual method in application to one and n-dimensional optimization problems, considering various degrees of limit state and cost function nonlinearities.
Performance of the inverse heat transfer method in application to the shape design for the heat convection problems has been evaluated.
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