The cylinder-buckling exercise compares a thin-shell stability prediction with the explicit assumptions used to obtain it. It introduces the distinction between the ideal modal result, an applied knockdown and a validated structural capacity.
Illustrative calibration only. Start with a 16-ply cross-ply reference laminate; this is a separate, reference-state study.
Open this exercise in Workbench
Prepare the baseline
Inspect the shell dimensions, laminate, axial-compression basis and prescribed knockdown. Run the baseline and record the governing mode as well as the load. When varying a parameter, retain the remaining geometry and loading assumptions, and inspect whether the selected mode lies at the boundary of the search range.
Worked procedure
1. Follow the study’s laminate link and inspect the stack and resolved properties that it will use. Then read the model scope and identify the additional specimen, loading or calibration inputs belonging to this separate study. Record which values are supplied independently rather than assuming that every required quantity is inherited from the laminate.
2. Run the supplied study as a baseline and inspect the complete response curves, including their axes, units and parameter settings. Retain the numerical values or a clearly labelled capture before changing an input. Use the interpretation guidance below and the linked formulation to identify what each curve represents and which conclusions remain outside its scope.
3. Choose one editable parameter that belongs to this model and record its original and revised values. Keep the other inputs fixed, rerun the study, and compare the same output quantities over the same range. Explain the observed change using the linked formulation, including a discussion of whether the comparison stays within the model’s calibration and assumptions.
Review checkpoints
Do not interpret example calibration values as material allowables.
Record the assumptions and distinguish analytical verification from experimental validation.
Model limits
Simply supported, thin, specially orthotropic cylinder under uniform axial compression. Discrete Donnell modes; prescribed knockdown factor explores imperfection sensitivity, not a prediction from measured imperfection amplitude. No pressure, torsion, postbuckling or strength pass.
Interpret the comparison
Explain the ideal result and the knockdown-adjusted result separately. A governing mode at the search boundary requires a wider search before the minimum is accepted. The calculation does not establish pressure interaction, postbuckling capacity or an imperfection-specific prediction merely because a knockdown value was entered.
How information passes between models
Micro → Laminates: Predicted ply stiffness, strength, density and expansion properties.
Materials → Micro: Constituent stiffness, strength, density and thermal / moisture properties.
Mechanical → Simulation: SIMULATION selects this case and its analysis model; the case owns its applicable cycle and input references.
Laminates → Mechanical: Ply angles and thicknesses, stiffness, mass and ply properties.
Models → Micro: Applied model assignment: Halpin–Tsai. Model parameters and formulation are used by Micro.
Models → Mechanical: Applied model assignment: Donnell cylinder · axial buckling. Model parameters and formulation are used by Mechanical.
Further reading and evidence
- Advanced analytical models: equations, calibration and limits
- Edit laminate materials, angles and thicknesses
- Run and review a model
- Connected inputs and result freshness
Review the recorded validation scope. Retain the original inputs and solver notices with the results. Representative teaching data are not design allowables.
References and source sections
References are retained with the formulations they support. Software instructions describe implementation scope; a cited source does not establish independent validation of a CDS calculation.
