This release includes five new Property Models, in addition to the new Bainite Model. Each of the Models includes an example demonstrating how to use the Model.
Crack Susceptibility Coefficient Model
The Crack Susceptibility Coefficient Property Model is used to calculate the hot tearing tendency during solidification. Hot tearing is one of the most common and serious defects encountered during the casting of aluminum and magnesium alloys, and this model can help users choose the right alloy composition to reduce the occurrence of this issue.
Example PM_G_07_Hot Crack Susceptibility demonstrates how to set up the model, and an accompanying video discusses how to set up and use the Model.
T-Zero Temperature Model
The T0 Temperature model calculates the so-called T0 line. The T0 temperature is defined as the temperature where two phases of identical chemical compositions have the same molar Gibbs free energy. This temperature is an important quantity in the field of diffusionless phase transformations, such as martensitic transformation, since it is the upper limit where diffusionless phase transformations can occur. It is also important for processes such as CVD and PVD (chemical and physical vapour deposition), where partitioning typically does not occur and the phase with the lowest Gibbs energy is deposited.
Example PM_G_09_T-Zero Temperature demonstrates this new model.
Spinodal Model
The Spinodal Property Model calculates the spinodal line. The spinodal is defined by the condition where the second derivative of Gibbs free energy is zero (d2G/dx2 = 0). The locus of these points is known as the spinodal curve. Inside the spinodal phase, separation is spontaneous (i.e. does not require nucleation and growth) as any fluctuation in composition results in a lowering of the Gibbs free energy. Phase separation proceeds by amplification of these fluctuations.
Example PM_G_08_Spinodal demonstrates this new model.
Equilibrium with Freeze-in Temperature
The Equilibrium with Freeze-in Temperature Property Model calculates equilibrium at the freeze-in temperature and evaluates the properties at a different temperature. The model can evaluate several properties such as electrical and thermal resistivity / conductivity, density, coefficient of thermal expansion, and others.
Two examples are included in this release demonstrating the new model: PM_G_10_Freeze in Thermal Conductivity and PM_G_11: Freeze in Electric Conductivity.
Critical Transformation Temperature for Steels
The Critical Transformation Temperature model is used to calculate critical transformation temperatures for steels. It can output the common transformation temperature for steels , including liquidus, solidus, A0, A1, and more. This new model is specific to steels and requires a license for the Steel Model Library.
Example PM_FE_04_Critical Temperature demonstrates this new model.