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  • and term-1: TeX pattern-expression " d 2 u 2 d β 2 + ( h - ν ( ν + 1 ) k 2 sn 2 ( β , k ) ) u 2 = 0 derivative subscript 𝑢 2 𝛽 2 𝜈 𝜈 1 superscript 𝑘 2 Jacobi-elliptic-sn 2 𝛽 𝑘 subscript 𝑢 2 0 {\displaystyle{\displaystyle\frac{{\mathrm{d}}^{2}u_{2}}{{\mathrm{d}\beta}^{2}% }+(h-\nu(\nu+1)k^{2}{\operatorname{sn}^{2}}\left(\beta,k\right))u_{2}=0}} " with 0 results.

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