Legendre wavelet – quasilinearization technique for solvingq-difference equations

DOI10.1080/10236198.2015.1112798zbMath1342.39002OpenAlexW2224233140MaRDI QIDQ3186002

V. Antony Vijesh, Linia Anie Sunny, K. Harish Kumar

Publication date: 8 August 2016

Published in: Journal of Difference Equations and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/10236198.2015.1112798

zbMATH Keywords

quasilinearizationLegendre wavelet\(q\)-boundary value problem\(q\)-initial value problem

Mathematics Subject Classification ID

Difference equations, scaling ((q)-differences) (39A13) General theory of difference equations (39A05) Numerical methods for difference equations (65Q10)

Related Items (3)

Legendre wavelets based numerical algorithm for simulation of multidimensional Benjamin-Bona-Mahony-Burgers and Sobolev equations ⋮ Smoothing transformation for numerical solution of nonlinear weakly singular Volterra integral equations using quasilinearization and product integration methods ⋮ Wavelet solution of a strongly nonlinear Lane-Emden equation

Cites Work

• Application of a differential transformation method to strongly nonlinear damped \(q\)-difference equations
• Haar wavelet-quasilinearization technique for fractional nonlinear differential equations
• Nonlinear second-order \(q\)-difference equations with three-point boundary conditions
• A four-point nonlocal integral boundary value problem for fractional differential equations of arbitrary order
• Positive solutions of $q$-difference equation
• Transformation theory of the q-oscillator

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