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Subsequently, the efficiency of the element for free vibration analysis is studied.
Numerical examples are given to demonstrate the versatility, accuracy and efficiency of the element.
Numerical examples are presented to demonstrate the accuracy and efficiency of the element for free vibration analysis.
The accuracy and efficiency of the element are examined by comparing the present results with those obtained from experiments by others, rigid-plastic analyses, and from existing finite element analysis results.
The accuracy and efficiency of the element are examined by comparing the present results with those obtained from experiments by others, from rigid-plastic analyses, and from the existing finite element analysis results.
The efficiency of the element for nonlinear finite element analysis of FRP-reinforced concrete slabs is validated by comparing the computed results of two numerical examples with those obtained from lab tests.
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A good agreement in the thickness distribution at various locations between the experimental data and the finite element results confirmed the accuracy and efficiency of the finite element analysis.
Consequently, provided the cost to the host is < 0.5, and with high efficiency of transposition, the element will spread.
The adaptive finite element approximation is among the most important means to boost the accuracy and efficiency of the finite element discretization.
The efficiency of the piezoelectric element depends on the bonding location.
However, the efficiency of the piezoelectric element is usually insufficient even if these methods are applied.
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