Semi-orthogonal Tribonacci Wavelets and Numerical Solutions of Nonlinear Singular BVPs Arising in a Chemical Reaction
Ankita Yadav, Amit K. Verma
TL;DR
This paper introduces semi-orthogonal tribonacci wavelets and a collocation method to effectively solve nonlinear singular boundary value problems in chemical reaction models.
Contribution
The paper develops a novel semi-orthogonal tribonacci wavelet and a collocation method for nonlinear singular BVPs, expanding numerical tools for complex chemical reaction equations.
Findings
Effective numerical solutions for nonlinear singular BVPs
Enhanced accuracy with semi-orthogonal tribonacci wavelets
Applicable to chemical reaction boundary problems
Abstract
In this article, we introduce a semi-orthogonal tribonacci wavelet and develop a semi-orthogonal tribonacci wavelet collocation method, offering an effective numerical method for solving a class of non-linear singular BVPs.
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Taxonomy
TopicsElasticity and Wave Propagation · Nonlinear Waves and Solitons · Advanced Mathematical Theories and Applications