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Various numerical experiments are performed to demonstrate accuracy and stability of the proposed methods.
We demonstrate the accuracy and stability of the proposed methods using numerical experiments of the Cahn Hilliard equation.
One of the principal advantages of our techniques is the robustness and stability of the proposed methods shown in this work as stated in the Results.
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Numerical results are presented to show the efficiency and stability of the proposed method.
In this paper, we take a look at the assessment of stability of the proposed methods.
Several numerical examples are presented to illustrate the accuracy and stability properties of the proposed method.
The precision, repeatability and stability of the proposed UPLC method were validated in the study.
Moreover, the stability of the proposed method is studied and analyzed by examining the noise effect on the data function.
Stability of the proposed method is analyzed by Lyapunov theory.
Moreover this paper theoretically proves the stability of the proposed method based on Lyapunov stability analysis.
Some numerical examples are given to illustrate the stability of the proposed method.
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