Vaibhav Malani
National Institute of Technology (NIT), Tiruchirapalli
Vaibhav Malani has created this Calculator and 200+ more calculators!
Sagar S Kulkarni
Dayananda Sagar College of Engineering (DSCE), Bengaluru
Sagar S Kulkarni has verified this Calculator and 200+ more calculators!

5 Other formulas that you can solve using the same Inputs

Strain Energy corresponding to distortion with no change in volume
Distortion without volume change strain energy=((1+Poisson's ratio)*(((Principal Axis 1-Principal stress 2)^2)+((Principal stress 2-Principal stress 3)^2)+((Principal stress 3-First principal stress)^2)))/(6*Young's Modulus) GO
Yield strength from distortion energy theorem considering factor of safety
Tensile Yield Strength=(sqrt(0.5*((((Principal Axis 1-Principal stress 2)^2)+((Principal stress 2-Principal stress 3)^2)+((Principal stress 3-First principal stress)^2)))))/Factor of safety GO
Yield strength from distortion energy theorem
Tensile Yield Strength=sqrt(0.5*((((Principal Axis 1-Principal stress 2)^2)+((Principal stress 2-Principal stress 3)^2)+((Principal stress 3-First principal stress)^2)))) GO
Stain energy of change in volume with no distortion in terms of principal stresses
Volume change without distortion strain energy =(1-(2*Poisson's ratio))*((First principal stress+Principal stress 2+Principal stress 3)^2)/(6*Young's Modulus) GO
Yield strength from distortion energy theorem considering factor of safety for biaxial stresses
Tensile Yield Strength=(sqrt((First principal stress^2)+(Principal stress 2^2)-(First principal stress*Principal stress 2)))/Factor of safety GO

Stress corresponding to change of volume with no distortion Formula

Stress for volume change=(First principal stress+Principal stress 2+Principal stress 3)/3
σ<sub>v</sub>=(σ+σ<sub>2</sub>+σ<sub>3</sub>)/3
More formulas
Total strain energy GO
Strain energy corresponding to change in volume with no distortion GO
Strain corresponding to change in volume with no distortion GO
Strain energy corresponding to change in volume with no distortion GO
Stain energy of change in volume with no distortion in terms of principal stresses GO
Strain Energy corresponding to distortion with no change in volume GO
Strain Energy corresponding to distortion with no change in volume in terms of yield strength GO
Yield strength from distortion energy theorem GO
Yield strength from distortion energy theorem considering factor of safety GO
Yield strength from distortion energy theorem considering factor of safety for biaxial stresses GO
Distortion energy theorem GO

What is strain energy?

Strain energy is defined as the energy stored in a body due to deformation. The strain energy per unit volume is known as strain energy density and the area under the stress-strain curve towards the point of deformation. When the applied force is released, the whole system returns to its original shape. It is usually denoted by U.

How to Calculate Stress corresponding to change of volume with no distortion?

Stress corresponding to change of volume with no distortion calculator uses Stress for volume change=(First principal stress+Principal stress 2+Principal stress 3)/3 to calculate the Stress for volume change, The Stress corresponding to change of volume with no distortion formula is defined as the average of the principal stresses. Stress for volume change and is denoted by σv symbol.

How to calculate Stress corresponding to change of volume with no distortion using this online calculator? To use this online calculator for Stress corresponding to change of volume with no distortion, enter First principal stress (σ), Principal stress 2 2) and Principal stress 3 3) and hit the calculate button. Here is how the Stress corresponding to change of volume with no distortion calculation can be explained with given input values -> 10 = (10+10+10)/3 .

FAQ

What is Stress corresponding to change of volume with no distortion?
The Stress corresponding to change of volume with no distortion formula is defined as the average of the principal stresses and is represented as σv=(σ+σ23)/3 or Stress for volume change=(First principal stress+Principal stress 2+Principal stress 3)/3 . The First principal stress value, The Principal stress 2: Second principal stress and The Principal stress 3 value: Thrid Principal stress.
How to calculate Stress corresponding to change of volume with no distortion?
The Stress corresponding to change of volume with no distortion formula is defined as the average of the principal stresses is calculated using Stress for volume change=(First principal stress+Principal stress 2+Principal stress 3)/3 . To calculate Stress corresponding to change of volume with no distortion, you need First principal stress (σ), Principal stress 2 2) and Principal stress 3 3). With our tool, you need to enter the respective value for First principal stress, Principal stress 2 and Principal stress 3 and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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