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Analysis of a RC beam column joint reinforced with steel plates and rods under vertical load in abaqus

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Material Includes

  • 1- Tutorial video
  • 2- Abaqus file

Audience

  • 1- Civil Engineers
  • 2- Structural Engineers

What You Will Learn?

  • In this tutorial, you will learn how to model and simulate an RC beam-column joint reinforced with steel plates and rods in Abaqus. You will gain skills in applying the Concrete Damage Plasticity model for concrete, using ductile damage criteria for steel, setting up proper interactions and boundary conditions, and interpreting results such as stress, strain, damage, and failure behavior.

About Course

Introduction to the Simulation of RC Beam-Column Joints with Steel Plates and Rods

This tutorial investigates the simulation of a reinforced concrete (RC) beam-column joint strengthened with steel plates and rods under vertical loading in Abaqus. The concrete beam-column is modeled as a three-dimensional solid, the reinforcing steel bars and strips are defined as three-dimensional wires, and the steel plates and rods are represented as three-dimensional solids. Concrete is a heterogeneous material with complex nonlinear behavior, making damage definition challenging. To capture this behavior, the Concrete Damage Plasticity (CDP) model is applied, combining plasticity theory with damage mechanics. In this example, CDP parameters are identified to simulate both tension and compression damage in the beam-column joint after loading.

The steel reinforcements are modeled with an elastic–plastic material definition, while the ductile damage criterion is assigned to the steel plates and rods to represent their failure behavior. Although both static and dynamic steps can be used, the simulation employs a dynamic explicit step with mass scaling to reduce computation time. Interactions include perfect contact, surface-to-surface frictional contact, and embedded region constraints. A concentrated force is applied to the column’s top surface, while displacement is applied to the beam end. A refined mesh is used to ensure accurate results.

The simulation provides outputs such as stress, strain, tension and compression damage, failure patterns, reaction forces, and other key structural responses.

Course Content

RC beam column joint reinforced with steel plates and rods under vertical load
In this lesson, the analysis of an RC beam column joint reinforced with steel plates and rods under vertical load is The concrete beam-column is modeled as a three-dimensional solid part. The steel bar and strip are modeled as a three-dimensional wire part. The steel plates and rods are modeled as a three-dimensional solid part. Concrete is a very heterogeneous material that shows complex nonlinear mechanical behavior. In addition, it is very difficult to define damage in a concrete structure. In the analysis of concrete structures using the finite element method, material models are used for these purposes. An example of these material models is the concrete damage plasticity material model. This material model combines the yield theory of plasticity and the theory of damage mechanics in order to effectively analyze the concrete structure's behavior. Material parameters identification of the concrete damage plasticity material model is performed in this example. The concrete damaged plasticity can show the tension and compression damage of the beam-column joint after loading. The steel material with elastic-plastic behaviour is considered for all steel reinforcement. To model the damage behaviour of the steel plates and rods, the ductile damage criterion is selected. Both dynamic and static steps can be used in this tutorial; to decrease the time of the simulation, a dynamic explicit step with the mass scale technique is used. The perfect contact, surface-to-surface contact with friction, and embedded region constraint are applied for all parts.

  • Abaqus files
  • Video
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30,00 50,00
8 people watching this product now!

Material Includes

  • 1- Tutorial video
  • 2- Abaqus file

Audience

  • 1- Civil Engineers
  • 2- Structural Engineers

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