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The higher accuracy is achieved by modifying the coefficients in the difference stencils near the boundary.
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It is noted that the stabilization effort by modifying the coefficient matrix based on the spectral decomposition can be used only for correcting the unstable pole.
Modifying the coefficient in this way helps to preserve the original form of the Gardner equation for a better correlation of subsequent results.
Furthermore, the thermal hydraulic system codes permit users to modify the coefficients corresponding to the correlations, providing a certain degree of freedom to calibrate the numerical results, i.e., peak cladding temperature.
(b) Some solutions for the block n 1 modify the coefficients in the intersected area.
Some solutions are valid since they do not modify the coefficients in the intersected area.
(a) Some solutions for hiding data into the block n 1 do not modify the coefficients in the intersected area.
Another possibility can be to modify the coefficients, aiming to reach the best possible subsidy for every RE.
Some new solutions are valid since they do not modify the coefficients already modified by the n 1 in the intersected area. .
Thus, the new syndrome for the block n 1 is obtained as S n e w I. Some new solutions are valid since they do not modify the coefficients already modified by the n 2 in the intersected area. .
Thus, the new syndrome for the block n 1 is obtained as S n e w I. Some new solutions are valid since they do not modify the coefficients already modified by the n 2 in the intersected area.
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