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Schläfli, L.
On the convergence of the expansion of an arbitrary function \(f(x)\) in terms of the Bessel functions \[ J^{a}(\beta x), \; J^{a}(\beta_{2}x), \; J^{a}(\beta_{3}x), \ldots , \] where \(\beta_{1}, \beta_{2}, \beta_{3}, \ldots\) are the positive roots of the equation \(J^{a}(\beta) = 0\) . (Ueber die Convergenz der Entwickelung einer arbiträren Function \(f(x)\) nach den Bessel’schen Functionen \[ J^{a}(\beta x), \; J^{a}(\beta_{2}x), \; J^{a}(\beta_{3}x), \ldots , \] wo \(\beta_{1}, \beta_{2}, \beta_{3}, \ldots\) die positiven Wurzeln der Gleichung \(J^{a}(\beta) = 0\) vorstellen.) (German) JFM 08.0310.02
Clebsch Ann. X, 137-142 (1876).
Reviewer: Müller, F., Dr. (Berlin)
MSC:  42C10 33C10
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\textit{L. Schläfli}, Math. Ann. 10, 137--142 (1876; JFM 08.0310.02)
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