"Stress and Deflection Analysis of a 2D Truss Using ANSYS Workbench"
Trusses are one of the most fundamental structural elements used in bridges, towers, and buildings. They are designed to carry loads efficiently using interconnected members that experience only axial forces—either tension or compression. To ensure the safety and stability of such structures, it is crucial to analyze their stresses, deflections, and reaction forces under applied loads.
Finite Element Analysis (FEA) is a powerful numerical method used to analyze the behavior of structures like trusses. ANSYS Workbench provides an intuitive platform to perform such analyses, allowing engineers to simulate real-world conditions and obtain accurate results.
In this blog, we will solve a 2D truss problem using ANSYS Workbench.
The objective is to determine:
Nodal Displacements – How much each node moves under load.
Stresses in Each Element – To check whether the members are in tension or compression.
Reaction Forces – The forces developed at the supports to maintain equilibrium.
By the end of this tutorial, you will have a clear understanding of how to set up, solve, and interpret the results of a truss analysis in ANSYS Workbench. Let’s get started!
Applied Forces:
At Node 3: 10,000 N (↓ Downward)
At Node 3: 20,000 N (→ Rightward)
At Node 2: 30,000 N (→ Rightward)
Boundary Conditions (Supports):
Node 1: Fixed in both X and Y directions
Node 2: Fixed in Y direction only (can move in X direction)
The above picture shows the geometry of the truss problem which was created in Ansys Workbench . As a beginner we shall neglect the material properties like Young's modulus , poison's ratio and i have created this geometry with the given dimensions and i have assigned a circular cross section of radius 20mm and line bodies to create these sketches.
The line body was defined as a structural element, with shared topology enabled to ensure correct connectivity between nodes.
Why Use Line Bodies in Truss Analysis?
- Trusses are designed to carry axial loads only (tension or compression).
- Line elements simplify the problem and make the FEA computationally efficient.
- The cross-section is defined separately, allowing easy modifications.
- The maximum deformation is 0.00017923 m (0.17923 mm) at Node 2, which is marked in red.
- The minimum deformation is 6.1188e-6 m (0.0061188 mm) at Node 36, which is marked in blue.
- The deformation distribution follows a gradient from minimum (blue) to maximum (red), indicating how the structure deforms under the applied loads.
- The deformation is highest at the free end (Node 2), suggesting that this region experiences the most displacement due to applied forces.
- The lowest deformation occurs at a fixed/support region (Node 36), confirming that boundary conditions are restricting movement.
- The deformation values are relatively small, indicating the structure is stable and within elastic limits.
In this blog, we explored the step-by-step process of solving a 2D truss problem using ANSYS Workbench, covering geometry creation, meshing, boundary conditions, solving, and post-processing. Through this analysis, we obtained key results such as stress distribution, deformation, and reaction forces, which are crucial for evaluating the structural integrity of trusses.
The study of 2D truss systems is fundamental in engineering applications, as it helps in optimizing materials, ensuring safety, and enhancing the performance of structures in real-world scenarios like bridges, towers, and frameworks. This analysis also serves as a foundation for more advanced simulations, such as nonlinear behavior, dynamic loading, and 3D truss structures.
If you found this blog helpful, feel free to share your thoughts, ask questions, or suggest topics for future discussions. Stay tuned for more insights into ANSYS simulations and engineering analysis!
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