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The general theory of linear \(q\)-difference equations.

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Publication:1480327
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DOI10.2307/2369887zbMATH Open43.0411.02OpenAlexW2315278410MaRDI QIDQ1480327

Robert Daniel Carmichael

Publication date: 1912

Published in: American Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2369887





Related Items (7)

On \(q\)-Painlevé VI and the geometry of Segre surfaces ⋮ Existence theory for a Langevin fractional \(q\)-difference equations in Banach space ⋮ On \(q^2\)-analogue of the one-dimensional non-homogeneous heat equation ⋮ A Cauchy problem for \(q\)-heat equation ⋮ The Fekete-Szegö inequality for a subfamily of \(q\)-analogue analytic functions associated with the modified \(q\)-Opoola operator ⋮ A coupled system of nonlinear Langevin fractional \(q\)-difference equations associated with two different fractional orders in Banach space ⋮ Qualitative analysis of neutral implicit fractional \(q\)-difference equations with delay






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