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- {{:Airy functions footer}} ==Defined by a differential equation==26 KB (2,938 words) - 15:47, 26 August 2023
- ...imes called the "Bairy function") is a solution of the [[Airy differential equation]] which is [[linearly independent]] from the [[Airy Ai]] function.2 KB (216 words) - 16:07, 21 October 2017
- :::7.2. Bessel's differential equation ::::7.3.7. Airy's integrals5 KB (521 words) - 05:44, 4 March 2018
- ...tion of the [[Airy differential equation]] linearly independent from the [[Airy Bi]] function. File:Airyaiplot.png|Graph of the Airy $\mathrm{Ai}$ function.2 KB (209 words) - 02:00, 18 December 2016
- The [[Airy Ai]] function solves the [[Airy differential equation]] and moreover, if $z=x$ is a real number then $\mathrm{Ai}(x)$ is a real n5 KB (873 words) - 00:50, 13 September 2023
- :::[[Digamma functional equation|$6.3.5$]] ::8.1. Differential Equation22 KB (2,666 words) - 05:08, 21 December 2017
- ::: 4.2.3 Legendre's Differential Equation ::: 6.2.4 Bessel's Differential Equation7 KB (681 words) - 21:57, 3 June 2016
- ::1.8. Differential equations :::1.8.1. Airy's function3 KB (352 words) - 02:58, 15 July 2018
- The Scorer $\mathrm{Gi}$ function is a solution of the [[differential equation]] $y''(x)-x y(x)=\dfrac{1}{\pi}$ and may be defined by the formula [[Relationship between Scorer Gi and Airy functions]]<br />589 bytes (86 words) - 23:03, 9 June 2016
- The Scorer $\mathrm{Hi}$ function is a solution of the [[differential equation]] $y''(x)-x y(x)=\dfrac{1}{\pi}$ and may be defined by the formula [[Relationship between Scorer Hi and Airy functions]]<br />589 bytes (87 words) - 23:00, 9 June 2016
- ::2.2 The hypergeometric differential equation ::2.7 The Riemann differential equation5 KB (517 words) - 22:54, 19 December 2017
- :3 Second-order differential equations ::7.9 Airy functions4 KB (357 words) - 18:12, 16 June 2018