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Component based finite element model of structural connections

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Abstract

This paper refers to component based finite element model (CBFEM). Design focussed component model (CM) is compared to design finite element (DFEM) and research finite elements models (RSFEM). Procedure for composition of a model based on usual production process is used in CBFEM. Method is demonstrated on two types of connections. CBFEM results are compared to results obtained by component method for portal frame eaves moment connection. Design of moment resistant column base is demonstrated for a case loaded by two directional bending moments and normal force.

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... The connection components are grouped to examine joint momentrotational behavior and classification representation in a spring-shear model. Interactions between components incorporate boundary conditions to simulate the influence between the behavior of the connection elements for their consideration in the aggregate analysis of the connection structural performance [20]. The IDEA StatiCa software calculation procedure is supported by an extensive experimental validation campaign [16]. ...
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... Therefore, the 2D-FEM model herein presented has to be considered within the framework of research finite elements model (RSFEM) [28] using true stress-strain diagrams rather than design finite element model (DFEM) where design values of materials properties are commonly adopted [28]. ...
... Therefore, the 2D-FEM model herein presented has to be considered within the framework of research finite elements model (RSFEM) [28] using true stress-strain diagrams rather than design finite element model (DFEM) where design values of materials properties are commonly adopted [28]. ...
... In addition, due to the extremely high computational efforts, it is also not impractical to directly conduct the progressive collapse analysis of whole frame structures using full-scale solid FE models. Nowadays, a simplified analytical/numerical approach for the prediction of joint behaviors via CBFEM methods [17,18], which combines the analytical component method and the numerical finite element method, is needed to used for the fire-induced collapse analysis for whole frame structures. In above approach, the joint behavior is decomposed and substituted with a series of spring components, and each component is modeled with an equivalent nonlinear spring with a corresponding force-displacement relationship, rather than being simulated in detail using 3D solid elements. ...
... 1 which is developed based on CBFEM [23]. Full details about CBFEM and the process of its validation and verification is described in a book [24]. ...
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... It is an analytical model without a corresponding numerical modelling method. A combination of the finite element and component methods was proposed for the characterisation of structural connections [31]. The material properties, shear deformation, extension, and bending of the entire joint were considered accurately in these models. ...
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... However, these models include rigid bars, and they are not able to take into account the axial deformations and bending of the column. A combination of finite elements and component method was presented in (3) for the modelling of structural joints. However, they are CPU expensive, especially for nonlinear analysis. ...
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The analysis and design of joints constitutes one of the most important aspects when designing steel structures. It is a common practice to model the joint behaviour by zero‐length rotational springs placed between the beam and corresponding column, or by mechanical models composed of springs and rigid bars. These models have serious limitations when considering the interactions between the shear, bending and axial forces and deformations of the panel zone. In this research, a new approach based on the characterization of modal components is presented. First, the steel joint is modelled as a cruciform finite element of 12 degrees of freedom. Then, the stiffness matrix is decomposed in eigenvectors and eigenvalues. The eigenvectors provide information about the joint deformation modes, while the eigenvalues give information about the stiffness associated with each mode. To identify the main modes and their characteristics, a parametric study has been carried out for welded joints with and without stiffeners. For both cases, all combinations of IPE 120 to IPE 600 profiles for beams and HEA 160 to HEA 1000 profiles for columns have been studied. The only restraint imposed in the combination process is that the beam width be smaller than the column width. First, the cruciform finite element stiffness matrices are obtained. Subsequently, a spectral decomposition is carried out using MATLAB, and then Python scripts are developed to classify the modes and eigenvalues. The statistical analysis of the results shows that after removing the three rigid solid modes the most relevant deformation modes are the shear and the two possible bending modes including their interaction. The remaining six modes correspond to deformation modes with high stiffness values that are not excited under common loading situations.
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Chapter
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