Sentence examples for both methods is demonstrated from inspiring English sources

Spatial 3rd and 4th order of accuracy for both methods is demonstrated by a study of a moving inviscid vortex.

Both methods are demonstrated with application to three prototype binaries, and extension to multicomponent mixtures is discussed.

The accuracy and capability of both methods are demonstrated using a number of numerical examples, which also allows some new insight to be gained into the postbuckling behaviour of perfect shells of revolution.

The validity of the proposed methods is demonstrated both numerically and experimentally.

The performance of the methods is demonstrated with numerical examples.

Validity of the expansion methods is demonstrated with numerical examples.

The superiority of the proposed designs over existing methods is demonstrated via numerical simulations.

To demonstrate the applicability of this approach to any Euler solver, the diffusion regulation parameter is also applied in the framework of a Kinetic Scheme which is very diffusive and the improvements in the accuracy for both the methods are demonstrated through several bench-mark test problems.

The performance of both the proposed methods was demonstrated on synthetic datasets.

The methods are demonstrated here both in simulation and in experiment with the University of Washington autonomous underwater multivehicle system.

Finally, effectiveness and performance of the proposed methods are demonstrated via both simulation and case study by comparing to the conventional nonlinear modeling methods.