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Volume 27, Issue 10

Journal of Difference Equations and Applications

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Journal of Difference Equations and Applications, Volume 27, Issue 10 (2021)

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Journal of Difference Equations and Applications, Volume 27, Issue 10 (2021)

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Vol 30, 2024 Vol 29, 2023 Vol 28, 2022 Volume 27, 2021 Vol 26, 2020 Vol 25, 2019 Vol 24, 2018 Vol 23, 2017 Vol 22, 2016 Vol 21, 2015 Vol 20, 2014 Vol 19, 2013 Vol 18, 2012 Vol 17, 2011 Vol 16, 2010 Vol 15, 2009 Vol 14, 2008 Vol 13, 2007 Vol 12, 2006 Vol 11, 2005 Vol 10, 2004 Vol 9, 2003 Vol 8, 2002 Vol 7, 2001 Vol 6, 2000 Vol 5, 1999 Vol 4, 1998 Vol 3, 1997-1998 Vol 2, 1996 Vol 1, 1995

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Article

Smooth conjugacy of difference equations derived from elliptic curves

Paul Glendinning & Sasha Glendinning

Pages: 1419-1433

Published online: 13 Oct 2021

AbstractforSmooth conjugacy of difference equations derived from elliptic curves | Full Text | References | PDF (1.1 MB) | EPUB

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Article

Pillai's problem with k-Fibonacci and Pell numbers

Jhon J. Bravo, Maribel Díaz & Carlos A. Gómez

Pages: 1434-1455

Published online: 20 Oct 2021

AbstractforPillai's problem with k-Fibonacci and Pell numbers | Full Text | References | PDF (1.5 MB) | EPUB

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Article

Generic and dense distributional chaos with shadowing

Noriaki Kawaguchi

Pages: 1456-1481

Published online: 18 Oct 2021

AbstractforGeneric and dense distributional chaos with shadowing | Full Text | References | PDF (1.7 MB) | EPUB

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Article

Weighted pseudo asymptotically antiperiodic sequential solutions to semilinear difference equations

Yong-Kui Chang & Penghui Lü

Pages: 1482-1506

Published online: 18 Oct 2021

AbstractforWeighted pseudo asymptotically antiperiodic sequential solutions to semilinear difference equations | Full Text | References | PDF (1.8 MB) | EPUB

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Article

A WZ proof for a Ramanujan-like series involving cubed binomial coefficients

John M. Campbell

Pages: 1507-1511

Published online: 26 Oct 2021

AbstractforA WZ proof for a Ramanujan-like series involving cubed binomial coefficients | Full Text | References | PDF (526 KB) | EPUB

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Article

New recurrence relations for several classical families of polynomials

Chelo Ferreira, José L. López & Ester Pérez Sinusía

Pages: 1512-1523

Published online: 10 Nov 2021

AbstractforNew recurrence relations for several classical families of polynomials | Full Text | References | PDF (1.1 MB) | EPUB

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Journal of Difference Equations and Applications (Vol.27, Iss.10, 2021)

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