On a functional equation for Jacobi's elliptic function cn(z; k).
Hiroshi Haruki (1984)
Aequationes mathematicae
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Displaying similar documents to “Jacobi elliptic functions and change of variable in a convolution.”
On a functional equation for Jacobi's elliptic function cn(z; k).
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Vadim Schechtman (2013)
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We give an exposition of unpublished fragments of Gauss where he discovered (using a work of Jacobi) a remarkable connection between Napier pentagons on the sphere and Poncelet pentagons on the plane. As a corollary we find a parametrization in elliptic functions of the classical dilogarithm five-term relation.
On the Jacobi series.
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An integral inequality of convolution type.
W. Walter, V. Weckesser (1993)
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An integral inequality of convolution type. (Summary).
W. Walter, V. Weckesser (1993)
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A characterization of convolution and related operations.
Claudi Alsina (1985)
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Bender's generalized q-binominal Vandermonde convolution.
Ronald J. Evans (1978)
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Integration of the perturbated Jacobi problem.
Dragović, Vladimir (1998)
Publications de l'Institut Mathématique. Nouvelle Série
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Ján Chrapan (1971)
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