Expression for Torsion Constant of Varying Thickness Box Section

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SUMMARY

The discussion focuses on deriving an expression for the torsion stiffness constant of a rectangular hollow section (RHS) with varying wall thickness. The user seeks a formula applicable to four varying wall thicknesses, noting that existing literature, such as Roark's 7th edition, primarily addresses cases with two thickness variations. A suggested approach involves performing a torsional shear analysis, particularly if the wall thicknesses are considered thin relative to the section's height and width. Reference is made to Section 6.5 of a specific engineering document for calculation procedures.

PREREQUISITES
  • Understanding of torsion stiffness in structural engineering
  • Familiarity with rectangular hollow sections (RHS)
  • Knowledge of torsional shear analysis techniques
  • Access to Roark's Formulas for Stress and Strain, 7th edition
NEXT STEPS
  • Review Section 6.5 of the document on thin-walled beams for torsional shear analysis
  • Explore advanced topics in torsion stiffness for varying thickness sections
  • Investigate computational methods for analyzing complex hollow section geometries
  • Study additional resources on structural analysis of hollow sections
USEFUL FOR

Structural engineers, mechanical engineers, and researchers focused on torsional analysis of hollow sections, particularly those dealing with varying wall thicknesses in design and analysis.

Engineering01
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Hello Everyone,

I am after an expression for the torsion stiffness constant of a rectangular hollow section (RHS) with varying wall thickness. I have done some research into finding an expression that allows for four varying wall thicknesses but have not found anything as of yet. The only expressions that are published are of RHS's with two varying thicknesses (Roark's 7th ed, Wiki etc).

If anyone could point me to a resource or present a proof I would greatly appreciate it.

Attached is a sketch of the general shape (excuse the huge image).

358rm3c.jpg


Thanks.
 
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