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We employ a suitable finite element method to discretize the problem.
Silva et al. (2001) have presented a numerical methodology for analysis of plates resting on tensionless elastic foundations using finite element method to discretize the plate and foundation.
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The method uses a convexity-splitting scheme to discretize in the temporal variable and a nonconforming finite element method to discretize in the spatial variable.
In this paper we present stabilized finite element methods to discretize in space the monochromatic radiation transport equation.
Karimi-Fard et al. (2004) simulated the two-phase fluid flow in fractured reservoirs by integrating finite volume and Galerkin finite element methods to guarantee mass conservative and provide direct physical interpretation of the discretized governing equations.
Using a mixed finite element method, we discretize the velocity and the pressure by H1-conforming finite elements and discretize the magnetic field by H curl,Ω -conforming edge elements.
Using the statically exact beam element with displacement fields based on the first order shear deformation theory, the finite element method is employed to discretize the coupled governing equations which are then solved to find the natural frequencies.
The finite element method is employed to discretize the governing equations and Newton's iteration method is employed to solve the discretized equations.
The finite element method is used to discretize the equation of motion and the frequencies are obtained by solving a quadratic eigenvalue problem.
The finite element method is used to discretize the model and obtain a numerical approximation of the equation of motion.
The finite element method is employed to discretize the model and obtain a numerical approximation of the motion equation.
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