Exact(24)
The solutions are fourth order accurate in space and second order accurate in time.
The scheme is second order accurate in time and at least third order accurate in space.
Our scheme is second order accurate in time and fourth order accurate in space.
Our proposed method is second order accurate in space and second order accurate in time.
We show numerically that the scheme is second order accurate.
The scheme employs the 5th order accurate monotonicity preserving limiter MP5 to construct high order accurate face fluxes.
Similar(36)
This scheme is second-order accurate.
One of these methods is first-order accurate, and the other is second-order accurate.
Two third-order accurate schemes and a second-order accurate scheme are presented.
Our numerical method is mass conserved and second-order accurate.
It is second-order accurate in both space and time.
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