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In the design procedure, the finite element method (FEM) with a quadrilateral nine-node element was adopted for the S1 stream surfaces calculation, and the quasi-orthogonal method was used for the average S2 stream surface calculation.
Through the optimization procedure, the finite element method model is modified, and the profile of the supporting beams is automatically redesigned to achieve superior performance: first, obtaining optimum values for the natural frequencies and later minimizing the dynamic displacements.
In the proposed model updating procedure, the finite element model is updated in such a way that the updated model reflects general damping in the experimental model by considering the updating parameters as complex.
This inaccuracy represents a limitation of our method, and is related to biases in the estimation procedure, the finite observation time, shot noise, and in vivo motion-induced decorrelation noise.
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A numerical procedure incorporating the finite element method and an iterative optimization technique has been used.
A procedure using the finite Mellin transform combined with the Laplace transform was proposed for solving these problems.
In such condition, a nonlinear piezoelectric vibration becomes apparent and this nonlinearity should be taken into account in the design procedure using the finite elemental method (FEM).
The topology optimization procedure combines the Finite Element Method (to carry out the physical analysis) with Sequential Linear Programming (as the optimization algorithm).
The whole solution procedure follows the finite volume method for advection transport, and is thus simple and easy to use for cells of arbitrary shapes.
A procedure using the finite strip element method in combination with a spring system is proposed to treat the free vibration analysis of plates on elastic intermediate supports.
A novel method is applied to Subgrid-scale (stresstress and heat flux modelling and eddy-viscosity/diffusivity-type models are derived, which are specially designed for the dynamic procedure using the finite difference (FD) scheme.
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CEO of Professional Science Editing for Scientists @ prosciediting.com