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List of Learning Modules

Each learning module below contains a step-by-step tutorial that shows details of how to solve a selected problem using ANSYS, a popular tool for finite-element analysis (FEA). The pedagogical philosophy behind these modules is discussed in this article from the ANSYS Advantage magazine.

Finite Element Analysis Using ANSYS Mechanical: Results-Interpretation

The following ANSYS tutorials focus on the interpretation and verification of FEA results (rather than on obtaining an FEA solution from scratch). The ANSYS solution files are provided as a download. We read the solution into ANSYS Mechanical and then move directly to reviewing the results critically. We are particularly interested in the comparison of FEA results with hand calculations.

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Tensile Bar

MAE 3250

Static Structural

Plate With a Hole

MAE 3250

Static Structural

Bending of a Curved Beam         

MAE 3250                  

Static Structural   



Finite Element Analysis Using ANSYS Mechanical

The following ANSYS tutorials show you how to obtain an FEA solution from scratch using ANSYS Mechanical. The tutorial topics are drawn from Cornell University courses, the Prantil et al textbook, student/research projects etc. If a tutorial is from a course, the relevant course number is indicated below. All tutorials have a common structure and use the same high-level steps starting with Pre-Analysis and ending with Verification and Validation. Pre-Analysis includes hand calculations to predict expected results while Verification and Validation can be thought of as a formal process for checking computer results. Both these steps are extremely important in practice though often overlooked.

Introductory Tutorials

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Plate With a Hole

MAE 3250/MAE 4700-5700

Static Structural


Bike Crank

MAE 3250/MAE 3272

Static Structural


Bike Crank: Part 2

MAE 3272

Static Structural


Cantilever Beam

MAE 4700-5700

Static Structural

Plane Frame

MAE 4700-5700

Static Structural


A stepped shaft in axial tension

Prantil et al textbook

Static Structural


[A non-slender cantilever beam ]
[under point tip loading]

Prantil et al textbook

Static Structural


Hoop and axial stresses in
thick-walled pressure vessels

Prantil et al textbook

Static Structural


A four-point bend test
on a T-beam

Prantil et al textbook

Static Structural   


Planar approximations for a
two-dimensional beam analysis

Prantil et al textbook

Static Structural


[Three-dimensional analysis of]
[combined] [loading in a signpost]

Prantil et al textbook

Static Structural


[Plate With a Hole: Optimization]

MAE 3250/MAE 4700-5700

Optimization


Heat Conduction in a Cylinder

MAE 4700-5700

Heat Transfer


[2D Steady Conduction in a ]
[Rectangular Domain]

MAE 6510

Heat Transfer


[Cantilever Beam Modal Analysis]

MAE 4700-5700

Dynamics


[Modal Analysis of a Wing]

 

Dynamics

Advanced Tutorials

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[High Resolution FE Model]
[of Bone]

MAE 6640

Static Structural

[SIMULATION:Hertz Contact Mechanics]

Undergrad Project

Static Structural


[Wind Turbine Blade]

M.Eng Project

Static Structural

[Stress due to Gravity]

 

Static Structural


[Advanced FEA for Large ]
[Telescope Truss]

CCAT Telescope
Project

Static Structural 


[Crack Between Neo-Hookean ]
[Material ][and Rigid Body]

 

Static Structural 


[Linear Column Buckling]

 

Structural

[Thermal Stresses in a Bar]

 

Coupled Static 
Structural
and Heat Transfer


[Transient 2D Conduction]

 

Heat Transfer


[3D Conduction]

 

Heat Transfer


[Radiation Between Surfaces]

 

Heat Transfer


[Modal Analysis of a Satellite]

Cornell CubeSat Team

Dynamics


[Modal Analysis of a Composite]  
[Monocoque]

Cornell Formula
SAE team

 

Tips and tricks

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Tips and Tricks                              

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Finite Element Analysis Using ANSYS APDL (These tutorials are no longer being updated)

Two-Dimensional Static Truss

ANSYS 11.0 12.0 APDL

Basic

Plate with a hole

ANSYS 11.0 12.0 APDL

Basic

Three-dimensional bicycle crank

ANSYS 12.0 APDL

Intermediate

Three-dimensional curved beam

ANSYS 11.0 APDL

Intermediate

Vibration analysis of a frame

ANSYS 7.0

Intermediate

Semi-monocoque shell

ANSYS 10.0 APDL

Intermediate

Semi-monocoque shell,
Part 2: Parametric study

ANSYS 10.0 APDL

Intermediate

Orthotropic plate with a hole

ANSYS 11.0 12.0 APDL

Intermediate

Disks in point contact

ANSYS 7.1 Classic

Intermediate

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Frequently Asked Questions

About the ANSYS learning modules

This ANSYS short course consists of a set of learning modules on using ANSYS to solve problems in solid mechanics. The learning modules lead the user through the steps involved in solving a selected set of problems using ANSYS. We not only provide the solution steps but also the rationale behind them. It is worthwhile for the user to understand the underlying concepts as she goes through the learning modules in order to be able to correctly apply ANSYS to other problems. The user would be ill-served by clicking through the learning modules in zombie-mode. Each learning module is followed by problems which are geared towards strengthening and reinforcing the knowledge and understanding gained in the learning modules. Working through the problem sets is an intrinsic part of the learning process and shouldn't be skipped.

These learning modules have been developed by the Swanson Engineering Simulation Program in the Sibley School of Mechanical and Aerospace Engineering at Cornell University. The Swanson Engineering Simulation Program has been established with the goal of integrating computer-based simulations into the mechanical engineering curriculum. This program has been endowed by Dr. John Swanson, the founder of ANSYS Inc. and an alumnus of the Sibley School. The development of these learning modules is being supported by a Faculty Innovation in Teaching award from Cornell University.

What is ANSYS?

ANSYS is a finite-element analysis package used widely in industry to simulate the response of a physical system to structural loading, and thermal and electromagnetic effects. ANSYS uses the finite-element method to solve the underlying governing equations and the associated problem-specific boundary conditions.

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