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Solution verification is the process of verifying the solution of a finite element analysis by performing a series of analyses on meshes of increasing mesh densities, to determine if the solution is converging.
After verifying the solution procedure, a comprehensive study is performed for temperature distribution and total entropy generation rate with various values for different parameters.
Let be the best approximate of x, e.g. the orthogonal projection of x on the subspace spanned by the column vectors of A verifying: The solution is then given by (1).
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First, we verify the solution by applying the NPSOL solver of TOMLAB that reflects centralized implementation.
Then the projection residue r ( x, ξ ) can verify the solution set of problem (1.1).
At last, three representative examples are provided to demonstrate the solution process and verify the solution framework.
In this way, we are able to verify the solution obtained by the ASA is "practically" optimal).
We further verified the solution by applying the model to match with actual data of Well 314 (Al-Ahmadi and Wattenbarger 2011).
The numerical results of Y-Junction and the air system of a jet engine are presented to verify the solution method.
In the 'Verification of the solutions for homogeneous Cauchy-type singular integral equation of the first kind' section, we verify the solution of the homogeneous problem obtained in the previous section.
To verify the solution a whole testing plan is envisaged, which as part of it includes thermal shock test by infra-red heating (heating flux up to 1 MW/m2) and vibration test under launcher conditions (Volna and Ariane 5).
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