Moduli of continuity of functions and solution of Emden-Fowler equation of third order and Chandrasekhar's white dwarf equation by Vieta-Fibonacci wavelet

DOI10.1016/J.JMAA.2024.128131WikidataQ129632792 ScholiaQ129632792MaRDI QIDQ6191126

Deepak Singh, Shyam Lal

Publication date: 6 March 2024

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

zbMATH Keywords

modulus of continuityorthonormal basisEmden-Fowler equation of third order and Chandrasekhar's white dwarf equationVieta-Fibonacci waveletVieta-Fibonacci wavelet approximation

Mathematics Subject Classification ID

Nontrigonometric harmonic analysis involving wavelets and other special systems (42C40) Inequalities in approximation (Bernstein, Jackson, Nikol'ski?-type inequalities) (41A17) Numerical methods for functional-differential equations (65L03)

Cites Work

• Special moduli of continuity and the constant in the Jackson-Stechkin theorem
• A new approach based on shifted Vieta-Fibonacci-quasilinearization technique and its convergence analysis for nonlinear third-order Emden-Fowler equation with multi-singularity
• Vieta-Fibonacci operational matrices for spectral solutions of variable-order fractional integro-differential equations
• Approximation of functions with bounded derivative and solution of Riccati differential equations by Jacobi wavelet operational matrix
• Ten Lectures on Wavelets
• Shifted Vieta‐Fibonacci polynomials for the fractal‐fractional fifth‐order KdV equation
• Vieta–Fibonacci wavelets: Application in solving fractional pantograph equations
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