How Do I Find Constants for the JC Flow Stress Model in Waspaloy?

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SUMMARY

The discussion centers on finding constants for the Johnson-Cook (JC) flow stress model specifically for Waspaloy, a nickel-based superalloy. The JC model equation is defined as stress=[A+B*(def)^n], where A is calculated using the formula A=a + k/sqrt(d), with 'a' and 'k' being constants and 'd' representing grain size. The user, Federico, seeks assistance in determining these constants to complete his research on Waspaloy. The conversation highlights the need for specific material properties to accurately apply the JC model in mechanical engineering contexts.

PREREQUISITES
  • Understanding of the Johnson-Cook flow stress model
  • Familiarity with material properties of Waspaloy
  • Knowledge of grain size effects on material strength
  • Basic mechanical engineering principles
NEXT STEPS
  • Research the specific constants 'a' and 'k' for Waspaloy in the context of the JC model
  • Explore experimental methods for determining grain size in nickel-based superalloys
  • Study the application of the Johnson-Cook model in finite element analysis (FEA)
  • Investigate literature on flow stress models for high-temperature materials
USEFUL FOR

This discussion is beneficial for mechanical engineering students, materials scientists, and researchers focused on the mechanical properties of superalloys, particularly those utilizing the Johnson-Cook flow stress model in their studies or applications.

federico_spada
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Hi my name is Federico and I'm a student of mechanical engineering and i have to make a research on this material: waspaloy. Now, i have the flow stress model, but i don't have some constant of this equation. In particular , there are a classic JC model where stress is:
stress=[A+B*(def)^n]*(...). A is defined as: A=a + k/sqrt(d), where "a" and "k" is a constant and "d" is a grain size. Can someone help me? Thank you to all.
 
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Thanks for the post! Sorry you aren't generating responses at the moment. Do you have any further information, come to any new conclusions or is it possible to reword the post?
 

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