Shaft Sizing: Calculating σmax from 1045 UTS/YTS

  • Thread starter Thread starter DADDYJ
  • Start date Start date
  • Tags Tags
    Shaft Sizing
AI Thread Summary
To calculate σmax for 1045 steel using the provided formula, it can be approximated by using the yield strength (YTS) of 74300 psi as a rough estimate. The formula D = 1.72 (Tmax/σmax)^1/3 is designed for ductile materials under static, pure shear conditions. It's important to note that this approach assumes a specific relationship between shear and normal stresses. For more accurate results, consider additional factors that may affect the material's performance. Understanding these calculations is crucial for effective shaft sizing in engineering applications.
DADDYJ
Messages
2
Reaction score
0
Attempting to use the formula:
D = 1.72 (Tmax/σmax)^1/3

In my case I do not know σmax or at least how to calculate it from material properties.
Material is 1045
UTS 84800
YTS 74300
Tmax = 591.55 in-lbs

D = 1.72 (Tmax/σmax)^1/3

Any help would be appreciated.

Regards
 
Engineering news on Phys.org
As a very rough pass, you can use your yield strength as \sigma_{max}. Your equation is essentially assuming a set relationship for ductile materials and the relationship between shear stresses and normal stresses. This is for static, pure shear only.
 
Posted June 2024 - 15 years after starting this class. I have learned a whole lot. To get to the short course on making your stock car, late model, hobby stock E-mod handle, look at the index below. Read all posts on Roll Center, Jacking effect and Why does car drive straight to the wall when I gas it? Also read You really have two race cars. This will cover 90% of problems you have. Simply put, the car pushes going in and is loose coming out. You do not have enuff downforce on the right...
I'm trying to decide what size and type of galvanized steel I need for 2 cantilever extensions. The cantilever is 5 ft. The space between the two cantilever arms is a 17 ft Gap the center 7 ft of the 17 ft Gap we'll need to Bear approximately 17,000 lb spread evenly from the front of the cantilever to the back of the cantilever over 5 ft. I will put support beams across these cantilever arms to support the load evenly
Thread 'Physics of Stretch: What pressure does a band apply on a cylinder?'
Scenario 1 (figure 1) A continuous loop of elastic material is stretched around two metal bars. The top bar is attached to a load cell that reads force. The lower bar can be moved downwards to stretch the elastic material. The lower bar is moved downwards until the two bars are 1190mm apart, stretching the elastic material. The bars are 5mm thick, so the total internal loop length is 1200mm (1190mm + 5mm + 5mm). At this level of stretch, the load cell reads 45N tensile force. Key numbers...

Similar threads

Replies
8
Views
2K
Replies
5
Views
5K
Replies
2
Views
3K
Replies
2
Views
2K
Replies
19
Views
4K
Back
Top