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airbag. It is important that the airbag can only provide adequate protection with a seat belt together for a passenger. 4 Occupant safety simulation 4.1 Finite element method in general and the necessary components Finite Element Method (FEM) simulations

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, the inertia and independent Degree of Freedom (DoF) of the suspending chains are also considered. Finite Element Method (FEM) is well applicable for the formulation of nonlinear and linear static and dynamic problems [ 8 ], [ 9 ]. The suspending chain

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Element Method (FEM), and for that, the ANSYS 2019 R1 Code was used. The boundary condition the following fixed support was at one end of the beam, and on the other end, the load was applied was a frictionless support. This load always was moment type load

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methods of rails that are based on ultrasonic wave propagation were widely used [ 6 ]. The SAFE approach to determine the dispersive curves is to discretize the domain cross-section by the finite element method, in a two-dimensional problem (2D). In the

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method (FVM) [ 34 ] and the Finite Element Method (FEM) [ 35 ]. In this work, we will choose this last method as a method of solving problems of irregular structures in elevation. The concept of this method is used for numerical analysis wherein the model

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] Athani S. S. , Shivamanth , Solanki C. H. , Dodagoudar G. R. ( 2015 ), Seepage and stability analyses of earth dam using finite element method . Aquatic Procedia , 4 , 876 – 883 . [9

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-963-7064-25-8 ) [10] Mankovits T. , Vámosi A. , Kocsis I. , Huri D. , Kállai I. , Szabó T. ( 2015 ), Shape design of axially symmetric rubber part using finite element method and

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implemented in Finite Element Method software Finite Element Method Magnetics (FEMM, open-source simulation software for electric and magnetic problems). Figures 2 and 3 show distribution of induction in the air gap. The major advantage of this construction

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] Friedl G. , Kuczmann M. Edge finite element method in case of high frequency simulations , Pollack Periodica , Vol. 10 , No. 3 , 2015 , pp. 59 – 70 . [11

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, Washington, DC. , pp. 23 – 28 . Wang , H.F. , M.P. Anderson 1982 : Introduction to Groundwater Modeling. Finite Difference and Finite Element Methods . — WH Freeman and Co

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