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Convection of heavy species present in a plasma can often be neglected due to the low operating pressure.
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For Calculate thermodynamic properties select the thermodynamic properties of each reaction and species are computed automatically based on the thermodynamic properties of each species.
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For Full expression for diffusivity it computes a more accurate expression for the binary diffusion coefficients. Often the additional correction terms (the collision term, ΩD given by Equation 5-18 and used in Equation 5-17) are negligible in which case the expressions are much simpler and the time taken to assemble the Jacobian matrix is reduced.
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For Mixture diffusion correction additional terms are included in the definition of the mass flux vector to ensure that the same solution is obtained regardless of the choice of the species which comes from the mass constraint. This option makes the problem more non–linear and strongly coupled, and is only necessary when the molecular weights of the species differ substantially (such as a mixture of sulfur hexafluoride and hydrogen).
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For Compute tensor ion transport properties the tensor form of the ion transport properties when a static magnetic field is present are computed. This option only needs to be activated when a strong DC magnetic field exists and the operating pressure is very low (on the order of millitorr). When this option is activated an expression must be provided for the magnetic flux density which would typically be computed by another physics interface. This is set in the Convection, Migration, Diffusion feature.
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Constant pressure solves a system with mass-flow feed and outlet. The pressure is kept constant by adjusting the system mass-density if needed.
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Maxwellian. This option assumes a Maxwellian EEDF which takes the form:
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Druyvesteyn. This option assumes a Druyvesteyn EEDF which takes the form:
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For Generalized, it is a generalized distribution function where the EEDF is somewhere between Maxwellian and Druyvesteyn. Specify a power law; the number must be between 1 and 2. Mathematically, the EEDF takes the form:
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Function. If a two-dimensional interpolation function has been added to the model, it can be used for the EEDF. In this case, the x-data should be the electron energy (eV) and the y-data should be the mean electron energy (eV).
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The two-dimensional interpolation function can be computed using a parametric sweep in The Boltzmann Equation, Two-Term Approximation Interface. This allows for modeling of discharges where the EEDF is far from Maxwellian. For step-by-step instructions on how to do this, refer to this blog entry: https://www.comsol.com/blogs/the-boltzmann-equation-two-term-approximation-interface/
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Surface Chemistry Tutorial Using the Plasma Module: Application Library path Plasma_Module/Chemical_Vapor_Deposition/surface_chemistry_tutorial
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