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Among these numerical methods, the finite element method was a good choice for solving partial differential equations.
A hybrid high-speed machining centre headstock model based on two computation methods: the finite element method and the finite difference method is presented.
A hybrid high-speed precise machining centre headstock model based on two computation methods: the finite element method (FEM) and the finite difference method (FDM) is presented.
Among all numerical methods, the finite element (FE) method is considered to be one of the calculating numerical methods with the best theory for the two-dimensional (2D) viscoelastic wave equation (see [8, 9]).
When compared to the conventional limit equilibrium methods the finite element method has the advantage of not requiring an a priori assumption of the shape and location the critical slip surface.
These methods include: the integral methods (moment methods, physical optics and modal expansion), the differential equation methods (the finite difference time domain (FDTD) and parabolic equation), and the ray methods (tracing/launching and Gaussian beams).
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Additionally, we have described two numerical methods, the finite-difference method and the spectral method, that can be used to solve different diffusion equations that arise in the computation of AFS.
The above numerical calculation method adopts the finite difference method, the finite volume method or the finite element method.
Some several methods can be useful to find a solution of fluid flow and heat transfer problems such as the Finite Difference Method, the Finite Volume method (FVM), and the Finite Element Method (FEM).
The proposed algorithm intelligently integrates the response surface method, the finite element method, the first-order reliability method, and an iterative linear interpolation scheme.
Based on the α-cut method, the finite element equilibrium equation is equivalently transformed into groups of interval equations.
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