How to determine max torque of threaded fitting

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SUMMARY

The discussion focuses on determining the maximum torque for an AN814-3D aluminum aircraft fitting made from 6061-T6 material, with a tensile strength of 45,000 psi. The assembly specification indicates a torque of 25 ft-lb, while actual failure occurs between 24 and 26 ft-lb. The user seeks to calculate the effective area and torque values, emphasizing the need to consider friction coefficients from the anodized aluminum fitting and cad plated threads. A recommendation is made to conduct a torque to break test with a lubricated bolt head to establish a more accurate maximum torque value.

PREREQUISITES
  • Understanding of torque calculations for threaded fasteners
  • Familiarity with material properties, specifically aluminum 6061-T6
  • Knowledge of friction coefficients in mechanical assemblies
  • Experience with torque to break testing methodologies
NEXT STEPS
  • Research standard torque vs tensile load calculations for threaded fasteners
  • Learn about friction coefficient determination for anodized aluminum and cad plated threads
  • Investigate methods for performing torque to break tests on fasteners
  • Explore the impact of lubrication on torque requirements in threaded fittings
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Mechanical engineers, aerospace engineers, and quality assurance professionals involved in the design and testing of threaded fasteners in aircraft applications.

RobertsBrown
I am trying to determine the failure mode of an aluminum aircraft fitting. It's a standard AN814-3D, if that matters.
Material is 6061-T6. Book tensile strength is 45,000 psi.
Thread is a 0.375-24 standard 60 degree UN thread.
Thread relief is 0.310 diameter.
I.D. of fitting is 0.125 diameter.

The assembly spec. is 25 ft-lb when assembled dry. Failure point is between 24 and 26 ft-lb in actual practice. I am trying to persuade my client that their process engineer didn't do his homework, but the only way to do that is to 'show my math'. I can easily determine the effective area at 0.064 in^, and the tensile strength is known, and if I wuss out and forget about friction and sticktion, then I just need to find a formula that gives me linear tension from rotational input into a screw system. This is where I am currently stuck.
This is probably as basic as it gets, but I can't seem to work it out.
Any help is appreciated.
 
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You can use any standard threaded fastener torque vs tensile load calculation for this analysis with the exception that you will deduct the area of the thru port from the bolt tensile area of the thread Minimum I.D.
If you don't have references for the standard calculation, use a Google search for references.
 
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Likes berkeman
That is helpful. I have done searches for torque values, but searching for the argument as stated yielded a few different sources. The basic torque value from pitch seems to be Tp= Force[ pitch/2 pi]
This means that a tensile strength of 45,000 psi leaves me at 2,835 for my 0.063 cross section, which results in a Tp of 18.8, which agrees nicely with the physical results. It also agrees with most torque charts I can find.

The two friction coefficients are still out there. The thread to thread friction and the bearing friction from under the head of the fitting. I have no real good idea how to calculate those values since the fitting is anodized aluminum and the mate is cad plated threads and painted aluminum casting. That's why I am just running with the 'pure' torque value.

So, a philosophical question: If I submit findings without taking into account friction, do I have to wear the pointy hat and sit in the corner?
 
The primary issue is that bolt head friction can result in an excessive amount of measured torque for a given tensile loading failure on the bolt shank and threads.

If you trying to establish or verify a maximum allowable torque for the fitting installation, I would suggest you perform a torque to break test with a well lubricated bolt head face to see how much your standard dry installation torque varies from the lubricated one. The point being that the well lubricated arrangement will give a better indication of the minimum torque required for fitting failure and how your standard dry case compares.

To be on the safe side, it might be better to use the lubricated head result as the recommended maximum torque; since that most closely represents the worst case zero friction fitting installation.
 
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Likes Bystander and Tom.G
RobertsBrown said:
So, a philosophical question: If I submit findings without taking into account friction, do I have to wear the pointy hat and sit in the corner?
If you do, be sure to post a photo!
 
I have encountered a vertically oriented hydraulic cylinder that is designed to actuate and slice heavy cabling into sections with a blade. The cylinder is quite small (around 1.5 inches in diameter) and has an equally small stroke. The cylinder is single acting (i.e. it is pressurized from the bottom, and vented to atmosphere with a spring return, roughly 200lbs of force on the spring). The system operates at roughly 2500 psi. Interestingly, the cylinder has a pin that passes through its...

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