Femtet Help/Manual
 

Home / Examples / Stress Analysis [Galileo] / Example 74: Roll-Up Model with Shell Elements

Example 74: Roll-Up Model with Shell Elements


General

  • Shell elements allow you to analyze models with large aspect ratios with fewer meshes
     

  • Unless specified in the list below, the default conditions will be applied.

  • Obtain this session's project file. (Right-click and choose 'Save link as')

  • Results will vary depending on Femtet version and the PC environment.

 

Analysis Conditions

To set the rotational degree of freedom of shell elements, select [Constrain the freedom of shells] in the options of the stress analysis.

Even 1st-order elements can achieve high analysis accuracy for shell elements. Select [1st-Order Element] as the element order.

 

Item

Settings

Solver

Stress Analysis [Galileo]

Analysis Space

3D

Analysis Type

Static Analysis

Unit

m

Options

Select [Constrain the freedom of shells]

Large Displacement

 

Mesh - Element Type

Hexahedral-Free/Sweep Mesh

Mesh - Element Order

1st-Order Element

 

Model

To model a thin beam with sheet elements, create a sheet body, of which body attribute name is Beam, with a size of 10x1 mm, and specify 0.1 m as the thickness of sheet body.

 

 

Body Attribute and Material Setting

Body Number/Type

Body Attribute Name

Material Name

0/Sheet

Beam

Mat1 *

* Young's modulus is 12 MPa and Poisson's ration is 0.3.

Boundary Conditions

Boundary Condition Name/Topology

Tab

Boundary Condition Type

Settings

U_FIX/Edge

Mechanical

Displacement

Select all UX/UY/UZ and RX/RY/RZ components.
All Components are set to 0.0.

R/Edge

Mechanical

Displacement

Select the UX component

UX=0

 

Select all RX/RY/RZ components.

RX=360, RY=RZ=0.0

Results

The deformation diagram (actual scale) is shown below.

This model is the Roll-Up model often used in benchmarks for geometric nonlinearity analysis where large displacements of shell elements are taken into account.

Since the rotational degree of freedom at the tip of the beam is set to 360 degrees, the fixed end and the free end align, resulting in nearly circular deformation as observed in the diagram.