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The finite element method can be used for the simulation of the extrusion process.
This proposed hybrid finite element method can be used efficiently for design and analysis of conical shells employed in high speed aircraft structures.
Although the finite element method can be used to calculate power flow, a large number of elements is required at mid and high frequencies to obtain accurate results.
By doing so, the paper aims to shed light on why and how the Finite Element Method can be used to forecast the diffusion of solar photovoltaic systems in time and space.
In this paper it is shown that the Taylor Galerkin finite element method can be used to discretize the problem, ensuring second order accuracy both in time and space and guaranteeing at the same time unconditional stability.
This chapter provides a state-of-the-art description of how contemporary advances in computational mechanics, based on the finite element method, can be used to obtain a basic understanding of the deformation response of adhesive joints in aerospace composite structures.
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The preceding review shows that finite element methods can be used effectively to analyze the performance of buried pipes.
The Finite Element (FE) method can be used to address the stress analysis of those joints.
The finite element method and finite difference method can be used to analyze the vibration response of a beam with cracks.
A variety of methods can be used to model a domain with finite elements.
Classical finite element method can partially be used to address these deficiencies.
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