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The accuracy of scheme depends on local sensor data and local sensor data effected from high speed.
The accuracy of Scheme 3 is of second order in time and space, it is unconditionally stable according to the von Neumann stability analysis.
To study the accuracy of the proposed schemes, we study the accuracy of Scheme 2. The same procedure can be adopted for the other schemes.
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We investigate the effect of curvature on the accuracy of schemes used to transfer loads along the interface in coupled fluid solid simulations involving non-matching meshes.
The high-order polynomial reconstructions allow to improve the accuracy of the scheme without getting a full high-order scheme.
The filtering accuracy of RAAC scheme is lower than one of FCECR scheme because of ignoring the fusion mechanism and crowd.
In [1], Zhang considered a linear conservative scheme for GRLW equation, however, the accuracy of the scheme is only second-order.
In the development of computer-aided detection (CAD) scheme, feature selection is critically important, as it directly determines the accuracy of the scheme.
Uniform third order accuracy of the scheme us demonstrated.
The efficiency and accuracy of the scheme are verified using Monte Carlo simulation.
Formal asymptotic analysis and numerical results confirm the efficiency and accuracy of our scheme.
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