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Then, converges strongly to a solution of the equations.
The asymptotic solution of the equations is then discussed.
A numerical technique is developed for the solution of the equations that govern multiphase viscous flow.
The numerical solution of the equations from our analytical model also gives the same optimal value.
The numerical solution of the equations was based on the finite volume method (FVM).
The numerical solution of the equations allows one to obtain the lamellar eutectic microstructure for certain growth conditions.
This article demonstrates a closed form solution of the equations of deformation, for this type of connection.
All findings of this analysis are checked against numerical solution of the equations of motion.
As mentioned earlier, the solution of the equations is possible only in the range of λ > λ c.
The numerical solution of the equations from our analytical model also gives the optimal value to be equal to 30.
If, then converges strongly to a common solution of the equations for, which solves the following variational inequality: (3.1).
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