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A multiscale approach to the issue is proposed: An equilibrium element for finite element limit analysis representing keyed joints is coupled with a suitable submodel, which handles the complex stress states within the joint.
Our model explains systematic deviations from equilibrium element partitioning between the two phases exsolving from an initially homogeneous ternary feldspar during slow cooling.
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In this work the study of the steady state and dynamic behavior as well as the analysis of some controllability issues for reactive distillation columns, based on the applicability of the (equilibrium) element-based approach and thermodynamic issues, are presented.
The influence of the self-stressing modes on the solution is firt demonstrated theoretically and then shown practically on the results obtained via a family of equilibrium elements in which the number of self-stressing modes relative to the number of vibration modes may be varied as a parameter.
The robust pointwise equilibrium polynomial element satisfying equilibrium in moment and shear at mid-span of an element is used in association with the cable element.
Thus, for the discretization of the spherical shell, with the help of an assumption about small displacements, the equilibrium finite element method based on internal force approximation is applied.
Stochastic equilibrium finite element (FE) foam models are used to study the influence of relative density and distribution of solid material between cell walls and edges on the elastic properties of foam materials.
Stieglitz introduced theories of ionization and chemical equilibrium in Elements of Quantitative Chemical Analysis, 2 vol. (1911 12).
Johnson, B. Mercier, Some equilibrium finite elements methods for two dimensional elasticity problems, Numer.
Based on the governing differential equation obtained from the longitudinal equilibrium of an element of the concrete component, exact solutions for the displacement field are presented.
The finite element equilibrium equations are formulated using the principle of virtual work, which states that for a system in equilibrium, the total internal virtual work is equal to the external virtual work.
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