for solving Euler's equations of gas dynamics @cite GuermondPopov2016. As
such it is presented primarily for educational purposes. For actual
research computations you might want to consider exploring a corresponding
-high-performance implementation of a second-order accurate scheme that uses
-<i>convex limiting</i> techniques, and strong stability-preserving (SSP)
-time integration, see @cite GuermondEtAl2018.
+<a href="https://github.com/conservation-laws/ryujin">high-performance
+implementation of a second-order accurate scheme</a> that uses <i>convex
+limiting</i> techniques, and strong stability-preserving (SSP) time
+integration, see @cite GuermondEtAl2018
+(<a href="https://conservation-laws.43-1.org/">website</a>).
@dealiiTutorialDOI{10.5281/zenodo.3698223,https://zenodo.org/badge/DOI/10.5281/zenodo.3698223.svg}
It is evident that 37k gridpoints for the first-order method is nowhere
near the resolution needed to resolve any flow features. For comparison,
here is a "reference" computation with a second-order method and about 9.5M
-gridpoints:
+gridpoints (<a href="https://github.com/conservation-laws/ryujin">github
+project page</a>):
<img src="https://www.dealii.org/images/steps/developer/step-69.2nd-order.t400.jpg" alt="" height="300">
introduces and how far the solution is from one that actually resolves
the features we care about.
-This can be fixed, but it would exceed what a *tutorial* is
-about. Nevertheless, it is worth showing what one can achieve by
-adding a second-order scheme. For example, here is a video that shows
-(with a different color scheme) a 2d simulation that corresponds to
-the cases shown above:
+This can be fixed, but it would exceed what a *tutorial* is about.
+Nevertheless, it is worth showing what one can achieve by adding a
+second-order scheme. For example, here is a video computed with <a
+href=https://conservation-laws.43-1.org/>the following research code</a>
+that shows (with a different color scheme) a 2d simulation that corresponds
+to the cases shown above:
@htmlonly
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