ELFINI Linear Elastic Material Properties

An ELFINI linear elastic material can be isotropic or orthotropic (orthotropic 2D, orthotropic 3D, fiber, honey comb).

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Modifying ELFINI Linear Elastic Material Properties

Isotropic

An isotropic material is defined with the following physical characteristics:

  • Young's modulus
  • Poisson's ratio
  • Density
  • Yield strength
  • Coefficient of thermal expansion

An isotropic material is valid only if the following condition is satisfied:

where is the Poisson's ratio.

Orthotropic 3D

An orthotropic 3D material is defined with the following physical characteristics:

  • Young's modulus X
  • Young's modulus Y
  • Young's modulus Z
  • Poisson's ratio XY
  • Poisson's ratio XZ
  • Poisson's ratio YZ
  • Shear modulus XY
  • Shear modulus XZ
  • Shear modulus YZ
  • Density
  • Tensile stress limit X
  • Compressive stress limit X
  • Tensile stress limit Y
  • Compressive stress limit Y
  • Tensile stress limit Z
  • Compressive stress limit Z
  • Shear stress limit XY
  • Shear stress limit XZ
  • Shear stress limit YZ
  • Coefficient of thermal expansion X
  • Coefficient of thermal expansion Y
  • Coefficient of thermal expansion Z

An orthotropic 3D material is valid only if the following conditions are satisfied:











where:

  • is the Poisson's ratio that characterizes the transverse strain in the Y-direction, when the material is stressed in the X-direction (Poisson's ratio XY in the dialog box).
  • is the Poisson's ratio that characterizes the transverse strain in the Z-direction, when the material is stressed in the X-direction (Poisson's ratio XZ in the dialog box).
  • is the Poisson's ratio that characterizes the transverse strain in the Z-direction, when the material is stressed in the Y-direction (Poisson's ratio YZ in the dialog box).
  • is the longitudinal Young's modulus (Young's modulus X in the dialog box).
  • is the transverse Young's modulus (Young's modulus Y in the dialog box).
  • is the normal Young's modulus (Young's modulus Z in the dialog box).

Orthotropic 2D

An orthotropic 2D material is defined with the following physical characteristics:

  • Young's modulus X
  • Young's modulus Y
  • Poisson's ratio XY
  • Shear modulus XY
  • Shear modulus XZ
  • Shear modulus YZ
  • Density
  • Tensile stress limit X
  • Compressive stress limit X
  • Tensile stress limit Y
  • Compressive stress limit Y
  • Shear stress limit XY
  • Shear stress limit XZ
  • Shear stress limit YZ
  • Coefficient of thermal expansion X
  • Coefficient of thermal expansion Y

An orthotropic 2D material is valid only if the following conditions are satisfied:



where:

  • is the Poisson's ratio that characterizes the transverse strain in the Y-direction, when the material is stressed in the X-direction (Poisson's ratio XY in the dialog box).
  • is the longitudinal Young's modulus (Young's modulus X in the dialog box).
  • is the transverse Young's modulus (Young's modulus Y in the dialog box).

Fiber

A fiber material is defined with the following physical characteristics:

  • Young's modulus X
  • Young's modulus Y
  • Poisson's ratio XY
  • Shear modulus XY
  • Shear modulus YZ
  • Density
  • Tensile stress limit X
  • Compressive stress limit X
  • Tensile stress limit Y
  • Compressive stress limit Y
  • Shear stress limit XY
  • Shear stress limit YZ
  • Coefficient of thermal expansion X
  • Coefficient of thermal expansion Y

A fiber material is valid if the following condition is satisfied:

where:

  • is the Poisson's ratio that characterizes the transverse strain in the Y-direction, when the material is stressed in the X-direction (Poisson's ratio XY in the dialog box).
  • is the longitudinal Young's modulus (Young's modulus X in the dialog box).
  • is the transverse Young's modulus (Young's modulus Y in the dialog box).

Honey Comb

A honey comb material is defined with the following physical characteristics:

  • Young's modulus Z
  • Shear modulus XZ
  • Shear modulus YZ
  • Density
  • Tensile stress limit Z
  • Compressive stress limit Z
  • Shear stress limit XZ
  • Shear stress limit YZ
  • Coefficient of thermal expansion Z