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Strength of Materials
Poisson's Ratio in Thin Cylinders And Spheres Formulas
Poisson’s Ratio is defined as the ratio of the lateral and axial strain. For many metals and alloys, values of Poisson’s ratio range between 0.1 and 0.5. And is denoted by 𝛎.
Formulas to find Poisson's Ratio in Thin Cylinders And Spheres
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x
Poisson's ratio for thin cylindrical vessel given change in diameter
Go
f
x
Poisson's ratio given change in length of cylindrical shell
Go
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x
Poisson's ratio given circumferential strain
Go
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x
Poisson's ratio given circumferential strain and hoop stress
Go
f
x
Poisson's ratio given longitudinal strain and internal fluid pressure in vessel
Go
f
x
Poisson's ratio given volumetric strain of thin cylindrical shell
Go
f
x
Poisson's ratio given Longitudinal strain
Go
f
x
Poisson's ratio given circumferential strain in cylinder
Go
f
x
Poisson's ratio for thin spherical shell given strain in any one direction
Go
f
x
Poisson's ratio for thin spherical shell given strain and internal fluid pressure
Go
f
x
Poisson's ratio given change in diameter of thin spherical shells
Go
Thin Cylinders And Spheres formulas that make use of Poisson's Ratio
f
x
Change in diameter of vessel given internal fluid pressure
Go
f
x
Change in length of thin cylindrical shell given internal fluid pressure
Go
f
x
Thickness of thin cylindrical shell given volumetric strain
Go
f
x
Thickness of cylindrical shell given change in length of cylindrical shell
Go
f
x
Thickness of vessel given change in diameter
Go
f
x
Thickness of thin cylindrical vessel given circumferential strain
Go
f
x
Thickness of thin cylindrical vessel given longitudinal strain
Go
f
x
Modulus of elasticity given circumferential strain
Go
f
x
Modulus of elasticity of thin cylindrical shell given volumetric strain
Go
f
x
Modulus of elasticity of shell material given change in length of cylindrical shell
Go
f
x
Modulus of elasticity of thin cylindrical vessel material given change in diameter
Go
f
x
Modulus of elasticity of vessel given circumferential strain
Go
f
x
Modulus of elasticity of vessel material given internal pressure
Go
f
x
Modulus of elasticity of vessel material given Longitudinal strain
Go
f
x
Hoop stress given circumferential strain
Go
f
x
Longitudinal stress given circumferential strain
Go
f
x
Internal fluid pressure given circumferential strain
Go
f
x
Internal diameter of thin cylindrical vessel given circumferential strain
Go
f
x
Hoop stress in thin cylindrical vessel given Longitudinal strain
Go
f
x
Longitudinal stress in thin cylindrical vessel given Longitudinal strain
Go
f
x
Internal fluid pressure in thin cylindrical vessel given longitudinal strain
Go
f
x
Internal diameter of thin cylindrical vessel given longitudinal strain
Go
f
x
Internal fluid pressure in thin cylindrical vessel given change in diameter
Go
f
x
Original diameter of vessel given change in diameter
Go
f
x
Internal fluid pressure given change in length of cylindrical shell
Go
f
x
Diameter of cylindrical shell given change in length of cylindrical shell
Go
f
x
Length of cylindrical shell given change in length of cylindrical shell
Go
f
x
Internal fluid pressure in shell given volumetric strain
Go
f
x
Diameter of thin cylindrical shell given volumetric strain
Go
f
x
Circumferential strain given hoop stress
Go
f
x
Circumferential strain given internal fluid pressure
Go
f
x
Longitudinal strain given hoop and longitudinal stress
Go
f
x
Longitudinal strain in thin cylindrical vessel given internal fluid pressure
Go
f
x
Volumetric strain given internal fluid pressure
Go
f
x
Circumferential stress in cylinder given circumferential strain in cylinder
Go
f
x
Longitudinal stress in cylinder given circumferential strain in cylinder
Go
f
x
Circumferential strain in cylinder
Go
f
x
Young's modulus for cylinder given circumferential strain in cylinder
Go
f
x
Strain in any one direction of thin spherical shell
Go
f
x
Hoop stress induced in thin spherical shell given strain in any one direction
Go
f
x
Hoop stress in thin spherical shell given strain in any one direction and Poisson's ratio
Go
f
x
Modulus of elasticity of thin spherical shell given strain in any one direction
Go
f
x
Strain in thin spherical shell given internal fluid pressure
Go
f
x
Internal fluid pressure in thin spherical shell given strain in any one direction
Go
f
x
Diameter of thin spherical shell given strain in any one direction
Go
f
x
Thickness of thin spherical shell given strain in any one direction
Go
f
x
Modulus of elasticity for thin spherical shell given strain and internal fluid pressure
Go
f
x
Change in diameter of thin spherical shell
Go
f
x
Internal fluid pressure given change in diameter of thin spherical shells
Go
f
x
Diameter of spherical shell given change in diameter of thin spherical shells
Go
f
x
Modulus of elasticity given change in diameter of thin spherical shells
Go
f
x
Thickness of spherical shell given change in diameter of thin spherical shells
Go
List of variables in Thin Cylinders And Spheres formulas
f
x
Change in Diameter
Go
f
x
Thickness of Thin Shell
Go
f
x
Modulus of Elasticity Of Thin Shell
Go
f
x
Internal Pressure in thin shell
Go
f
x
Inner Diameter of Cylinder
Go
f
x
Change in Length
Go
f
x
Diameter of Shell
Go
f
x
Length Of Cylindrical Shell
Go
f
x
Circumferential Strain Thin Shell
Go
f
x
Hoop Stress in Thin shell
Go
f
x
Longitudinal Stress Thick Shell
Go
f
x
Longitudinal Strain
Go
f
x
Volumetric Strain
Go
f
x
Circumferential Stress due to Fluid Pressure
Go
f
x
Circumferential Strain
Go
f
x
Young's Modulus Cylinder
Go
f
x
Longitudinal Stress
Go
f
x
Strain in thin shell
Go
f
x
Thickness Of Thin Spherical Shell
Go
f
x
Internal Pressure
Go
f
x
Diameter of Sphere
Go
FAQ
What is the Poisson's Ratio?
Poisson’s Ratio is defined as the ratio of the lateral and axial strain. For many metals and alloys, values of Poisson’s ratio range between 0.1 and 0.5.
Can the Poisson's Ratio be negative?
{YesorNo}, the Poisson's Ratio, measured in {OutputVariableMeasurementName} {CanorCannot} be negative.
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