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The model is evaluated by experimental, analytical and numerical evidence.
We present numerical evidence that both schemes are convergent.
Numerical evidence suggests second order accuracy in the L∞-norm.
The answer is a function of x, and Gauss had conjectured on the basis of extensive numerical evidence that this function was approximately x/ln(x).
We provide also practical examples and numerical evidence for this approximation philosophy.
Galilean invariance requirements for the SUPG operator are explored and corroborated by numerical evidence.
Numerical evidence suggests that our test performs well in finite samples.
Efficient algorithms are developed with numerical evidence that indicates optimal rates of convergence can be achieved.
In addition, numerical evidence of the stability and good behavior of the tracking hyperspheres is presented.
Finally, we give some numerical evidence for the well-known phenomenon of Anderson localization.
Numerical evidence from a problem with an analytic solution, and from a loudspeaker response are given.
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