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Different stabilizing approaches are discussed which ensure stability of the method.
The stability of the method may impose a strict mesh spacing, therefore a proper stabilized scheme, which is stable whatever spacing is used, has been developed.
The stability of the method has been studied.
Complex structures can be simulated by proposed method due to speed and stability of the method.
Some numerical benchmark examples are analysed to demonstrate the accuracy and the stability of the method.
In addition, the linearity, precision, accuracy and stability of the method were also validated.
Additional simulations were conducted to demonstrate the stability of the method.
The accuracy and stability of the method are discussed and compared with several finite-difference techniques.
Figure 4i shows the reconstruction of the same object in slightly different poses to demonstrate the reproducibility and stability of the method as well as the consistency in the captured data.
Both laminar and turbulent flows are considered demonstrating reasonable accuracy and stability of the method.
For the linear equation, we prove the L2 stability of the method.
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