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Another class of problems come from analyzing game-play data.
This class of problems includes the incompressible Navier Stokes equations.
This belongs to the NP-hard class of problems.
Typically supercomputers are intended to excel in solving a single class of problems.
NP stands for the class of problems that can be verified in polynomial time — quickly.
An important related class of problems occurs under the heading of optimization.
Turing's method of proving that this class of problems is undecidable is particularly suggestive.
A special class of problems in mechanics involves systems in equilibrium.
On such class of problems this method is shown to be fast and accurate.
These finite-volume schemes give remarkable improvement in the solutions for a certain class of problems.
This gives the solver a quite general applicability to the class of problems previously mentioned.
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