Simplified finite element analysis of bolted T-stub connection components

Abstract In order to predict the T-stub behaviour, simplified theoretical models are provided by Eurocode 3 that allow to evaluate the T-stub stiffness and strength. Conversely, there are no codified rules to predict the plastic deformation capacity. Therefore, the prediction of the T-stub ductility is still an open issue in the connection modelling. Even though theoretical models are very important in order to recognise the parameters that govern the stiffness, resistance and ductility of bolted T-stubs, they cannot always be applied with confidence, because of the simplifying assumptions usually made for gaining closed form solutions. Therefore, the information coming from simplified theoretical models needs to be integrated with that obtained either by experimental results or by means of finite element simulations. For this reason, in this paper, a simple simplified FEM model of a bolted T-stub with only one bolt row has been developed using SAP2000 computer program aiming to show how even a widespread commercial software can be used to estimate the plastic deformation capacity of bolted joints’ components. The accuracy of the FEM model has been verified by means of a comparison with available experimental results. In particular, all the specimens that were tested at the Material and Structure Laboratory of Salerno University in 2001 have been modelled and the results obtained are presented and discussed.

[1]  James A. Swanson,et al.  BOLTED STEEL CONNECTIONS: TESTS ON T-STUB COMPONENTS , 2000 .

[2]  Robert E. Melchers,et al.  Moment‐Rotation Curves for Bolted Connections , 1986 .

[3]  Luís Simões da Silva,et al.  Experimental assessment of the ductility of extended end plate connections , 2004 .

[4]  Charis J. Gantes,et al.  INCREMENTAL MODELING OF T-STUB CONNECTIONS , 2006 .

[5]  František Wald,et al.  To advanced modelling of end plate joints , 2013 .

[6]  James A. Swanson Characterization of the strength, stiffness, and ductility behavior of T-stub connections , 1999 .

[7]  Vincenzo Piluso,et al.  Ultimate Behavior of Bolted T-Stubs I: Theoretical Model , 2001 .

[8]  Roberto T. Leon,et al.  Advanced finite element modeling of bolted T-stub connection components , 2002 .

[9]  Roberto T. Leon,et al.  Stiffness Modeling of Bolted T-Stub Connection Components , 2001 .

[10]  Charis J. Gantes,et al.  Influence of equivalent bolt length in finite element modeling of T-stub steel connections , 2003 .

[11]  P. Zoetemeijer,et al.  A Design Method for the Tension Side of Statically Loaded, Bolted Beam-to-Column Connections , 1974 .

[12]  John W. Fisher,et al.  Load and Resistance Factor Design Criteria for Connectors , 1978 .

[13]  Jean-Pierre Jaspart,et al.  Benchmarks for finite element modelling of bolted steel connections , 1997 .

[14]  Luís Simões da Silva,et al.  CHARACTERIZATION OF THE NONLINEAR BEHAVIOUR OF SINGLE BOLTED T-STUB CONNECTIONS , 2004 .

[15]  Frans S.K. Bijlaard,et al.  Finite-Element Modeling of the Nonlinear Behavior of Bolted T-Stub Connections , 2006 .

[16]  Vincenzo Piluso,et al.  ULTIMATE BEHAVIOR OF BOLTED T-STUBS. II: MODEL VALIDATION , 2001 .

[17]  Vincenzo Piluso,et al.  EXPERIMENTAL ANALYSIS OF BOLTED CONNECTIONS: SNUG VERSUS PRELOADED BOLTS , 1998 .

[18]  Ioannis Vayas,et al.  On the rotation capacity of moment connections , 2004 .

[19]  Jean-Pierre Jaspart,et al.  Etude de la semi-rigidité des noeuds poutre-colonne et son influence sur la résistance et la stabilité des ossatures en acier , 1991 .

[20]  Luís Simões da Silva,et al.  Ductility analysis of bolted extended end plate beam-to-column connections in the framework of the component method , 2006 .

[21]  Frans S.K. Bijlaard,et al.  Experimental behaviour of high strength steel end-plate connections , 2007 .