Stresses in Circular Bolt Patterns

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SUMMARY

The discussion focuses on the load distribution among threaded fasteners in a circular bolt pattern, specifically in flanged joints using eight 5/8"-18NC Socket Head Cap Screws and hex nuts on a 6"-diameter bolt circle. It highlights that in a properly designed joint, fasteners primarily handle pretension loads, while frictional forces support external loads. The maximum tensile and shear loads supported by the arrangement can be derived from the ultimate material tensile strength of 170,000 psi. The conversation references Bickford's authoritative texts on fasteners for further insights into load sharing and design considerations.

PREREQUISITES
  • Understanding of flanged joint design principles
  • Knowledge of tensile and shear stress calculations
  • Familiarity with fastener types and specifications, specifically Socket Head Cap Screws
  • Basic principles of load distribution in mechanical assemblies
NEXT STEPS
  • Research "Bending Moment and Shear Force Diagrams" for better load distribution understanding
  • Study "Finite Element Analysis (FEA) for Bolt Connections" to simulate stress distribution
  • Explore "ASME B18.3 - Specifications for Socket Head Cap Screws" for detailed fastener standards
  • Learn about "Joint Design and Analysis" methodologies for optimizing flange connections
USEFUL FOR

Mechanical engineers, structural designers, and anyone involved in the design and analysis of bolted connections in engineering applications.

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Hello, all. Can someone please direct me to a good source of information which explains how the threaded fasteners in a circular bolt pattern - such as used in a flanged joint - collectively "share the load", and how the stresses which arise due to tension, bending, and shear forces acting upon that circular bolt pattern are distributed? The particular example that I have in mind is one which is comprised of a pair of carbon steel flanges connected by eight(8) @ 5/8"-18NC Socket Head Cap Screws and hexnuts arranged on a 6"-dia. bolt circle. If an ultimate material tensile strength of 170,000psi is used, what would be the maximum tensile and shear loads which could be supported by such an arrangement? Thanx!
 
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The above not withstanding, I've always designed flange bolt connections assuming that all bolts equally share the shear load, and equally share any tensile loads from axial forces; then the greatest tensile load in the bolts comes from the bending moments at the connection, in which case the outer bolt sees the greatest load, the center bolts see none, etc., as determined from M/S calculations. It is then common practice to use equally sized bolts in the connection, to accommodate bending moments in any direction. The thickness of the flange plate is also calculated primarily from the bending moments.
 

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