The chapter presents the analysis model of girder-rail interaction, based on the interaction theory of girder rail and the infinite element analysis method.
In this work, we simulate and analyze the influence of the short graphene nanoribbon on transporting of graphene plasmonic waves (GPWs) on an infinite graphene monolayer by a finite element method (FEM).
Another effective method of dealing with infinite domains is to use the finite element method (FEM) coupled with the boundary element method (BEM).
The associated modal analysis is the only widely applicable approximate method for computing the response without discretizing the continuous system by methods such as the finite element method, in which the infinite n.d.o.f. is not retained.
Finally, a numerical example is demonstrated where the nonlinear distributed parameter infinite-dimensional equation is solved by applying the finite element method in Section 4.
An analytical model of the infinite Timoshenko beam is used to represent the rail, and the finite element method is adopted to model the bridge structure.
In order to use the finite element method to model the local complicated material properties of the infinite beam as well as foundation, two artificial boundaries are needed in the infinite system so as to truncate the infinite beam into a finite beam.
The paper deals with the finite element method (FEM) solution of the problem with loads moving uniformly along an infinite Euler beam supported by a linear elastic Kelvin foundation with linear viscous damping.
The magnetization properties in a cylindrical superconductor with an infinite length exposed to a pulsed external magnetic field are numerically evaluated by means of a coupled finite element method.
