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benchmarks/readme.md

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@@ -53,7 +53,7 @@ so that the problem depends strongly on $\lambda$. As $\lambda$ grows, the equat
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The Airy equation, used in optics, is an oscillator if the dependent variable is transformed as $x \to -x$, yielding
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```math
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y''(x) - x \, y(x) \;=\; 0,
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y''(x) + x \, y(x) \;=\; 0,
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```
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for $x \in [0,\,100]$. The Airy functions $\mathrm{Ai}$ and $\mathrm{Bi}$ form a basis for the solution space. We pose initial conditions

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