The Finite Element Method Using MATLAB - Kwon And Bang.pdf _VERIFIED_

The Finite Element Method Using MATLAB - Kwon And Bang.pdf _VERIFIED_

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The purpose of this paper is to show the application of the finite element-based method on the dynamic analysis of the immersed structures. A model of the suspended structure is analyzed using a finite element method (FEM) and the results are compared with the experimental data. An analysis of the double pendulum with submerged bodies has been performed using FEM and results are compared with the experimental data. A model of a ship’s rudder has also been proposed and analyzed using FEM and the results are compared with experimental data.

This paper presents a finite element program for the analysis of the design of the passive membrane structure in the sensor and energy management system for the building. In this paper, a large panel structure of the passive membrane structure of the building including the diagnosis and control using a sensor and energy management system has been analyzed. In this paper, the use of the finite element method (FEM) is validated and the structural optimization of the passive membrane structure has been analyzed using the finite element program to design the passive membrane structure of the sensor and energy management system. The design conditions for the structural analysis of the sensor and energy management system for the building have been validated.

This paper presents a micromechanical cantilever beam model where the beam is subjected to a bending moment due to a point load. The problem of bending moment for a finite cantilever is solved using the theory of linear elasticity and the results are validated using the analytical solution. The normalized deflection and the strain energy distribution are obtained using the finite element method (FEM) and the results are compared with the analytical results.

This paper presents a general three-dimensional (3-D) finite element program for the analytical solution of seismic problems and the numerical results are compared with the analytical solutions. An extension of the finite element program is introduced for the solution of the full-scale 3-D structural problems using the Moore-Penrose pseudo inverse and the results are validated using the analytical solutions.

The purpose of this paper is to propose new schemes for the recovery of the frozen shock waves using the inelastic gasdynamic equations. The general expression of the gasdynamic energy equation is given and the energy equation for the frozen shock waves is derived. A numerical method is proposed and applied to the frozen shock-wave problem. The result of the investigation for the frozen shock wave structure is the recovery of the structure.

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