Errata to the paper: "Construction of the lowest-order recurrence relation for the Jacobi coefficients'' (Zastos, Mat. 17 (1983), pp. 655-675)
S. Lewanowicz (1987)
Applicationes Mathematicae
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Displaying similar documents to “A correction to the paper 'A multiplier theorem for Jacobi expansion' Studia Math. 52 (1975), pp. 234-261”
Errata to the paper: "Construction of the lowest-order recurrence relation for the Jacobi coefficients'' (Zastos, Mat. 17 (1983), pp. 655-675)
Multiplier Criteria of Hörmander Type for Fourier Series and Applications to Jacobi Series and Hankel Transforms.
Georg Gasper, Walter Trebls (1979)
Mathematische Annalen
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Correction to "On an integral of Marcinkiewicz" ( Studia Math. 57 (1976), pp. 279-284)
A. Calderón (1978)
Studia Mathematica
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Construction of the lowest-order recurrence relation for the Jacobi coefficients
S. Lewanowicz (1983)
Applicationes Mathematicae
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Higher Abel-Jacobi maps.
Green, Mark L. (1998)
Documenta Mathematica
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Correction to "La multiplication de Rajchman et les ensembles U(ε) de Zygmund" (Studia Math. 149 (2002), 191-196)
Jean-Pierre Kahane (2003)
Studia Mathematica
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Equiconvergence and equisummability of Jacobi series
Boychev, Georgi (2011)
Serdica Mathematical Journal
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2010 Mathematics Subject Classification: 33C45, 40G05. In this paper we give some results concerning the equiconvergence and equisummability of series in Jacobi polynomials.
GO++: A modular Lagrangian/Eulerian software for Hamilton Jacobi equations of geometric optics type
Jean-David Benamou, Philippe Hoch (2010)
ESAIM: Mathematical Modelling and Numerical Analysis
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We describe both the classical Lagrangian and the Eulerian methods for first order Hamilton–Jacobi equations of geometric optic type. We then explain the basic structure of the software and how new solvers/models can be added to it. A selection of numerical examples are presented.
On the denseness of Jacobi polynomials.
Yadav, Sarjoo Prasad (2004)
International Journal of Mathematics and Mathematical Sciences
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On Poincaré series on Spm.
Andrzej Dabrowski (1996)
Mathematische Zeitschrift
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Jacobi's Triple Product Identity and the Quintuple Product Identity
Wenchang Chu (2007)
Bollettino dell'Unione Matematica Italiana
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The simplest proof of Jacobi's triple product identity originally due to Cauchy (1843) and Gauss (1866) is reviewed. In the same spirit, we prove by means of induction principle and finite difference method, a finite form of the quintuple product identity. Similarly, the induction principle will be used to give a new proof of another algebraic identity due to Guo and Zeng (2005), which can be considered as another finite form of the quintuple product identity.