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A brief presentation of the model is followed by numerical tests that assess the model's performance by comparison with a priori DNS results.
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Our algorithmic developments are demonstrated with several numerical tests that are motivated by experiments that study failure of screws under loading.
We demonstrate by various numerical tests that the combination of the diagonal plus low-rank plus reduced-block approximation exhibits higher precision with low numerical cost, providing as well a distinct two-sided error estimate for the smallest eigenvalues of the Bethe Salpeter operator.
It is shown by means of numerical tests that FE2 scheme can well bridge the two scales and address the nonlinearity.
It is shown by means of numerical tests that the reduced multiscale model provides reasonable designs as compared to those obtained by the unreduced model while with a significantly reduced computational effort.
The derived theoretical results are supported by numerical tests.
The theoretical results are confirmed by numerical tests, in which we compare the performance of our algorithms on CPU and GPU hardware.
The approach is based on a reliable numerical modelling validated by several experimental tests that include both component tests and full-scale impact tests.
The numerical tests confirm that, for all considered discretizations, the calculated numerical solution is exact (up to the accuracy to which we solve (36) for λ ).
We validate our algorithm by performing numerical tests in two and three dimensions that show second order accurate results for smooth flow problems and also free of spurious oscillations in the pressure for problems with interfaces.
The feasibility of the herein proposed optimum design procedure for a finger driving mechanism has been tested by numerical examples that have been also used to enhance a built prototype of a three-fingered hand.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com