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Exact(12)
Our proposed method is second order accurate in space and second order accurate in time.
This method is second order accurate, and has shown to be competitive and computationally efficient.
It is demonstrated that the spatial accuracy of the present numerical method is second order.
The code validation shows that our method is second order and mass is conserved very accurately.
For this test, the Kulis [58] method is second in performance, followed by Wang [121], and then the baseline method.
This method is second order in accuracy in the worse case with several third- and fourth-order features.
Similar(48)
This numerical method is second-order accurate and can compute the ground states efficiently (cf. Figure 1; Table 4).
The method is second-order accurate and scales algorithmically, with allowed timesteps much larger than fully explicit methods.
The truncation error of the method is analyzed, which shows that the method is second-order accurate.
The method is second-order accurate for ωΔt < 1, with ω a characteristic frequency and time step Δt.
Numerical experiments on the test-case of a ring impinging on a cylinder suggest that the method is second-order accurate.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com