What is the relationship between yield shear stress and uni axial in tension?
For an isotropic material, the von Mises yield criterion can be expressed as:
σ_y = √(σ_x^2 - σ_x σ_y + σ_y^2 + 3τ_xy^2)
where:
σ_y is the yield shear stress
σ_x and σ_y are the normal stresses in the x and y directions, respectively
τ_xy is the shear stress in the xy plane
In the case of uniaxial tension, the normal stresses in the y and z directions are zero, and the shear stress is also zero. Therefore, the von Mises yield criterion simplifies to:
σ_y = σ_x
This means that the yield shear stress is equal to the uniaxial tensile strength.
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