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      On some computational aspects of Hermite wavelets on a class of SBVPs arising in exothermic reactions

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          Abstract

          We propose a new class of SBVPs which deals with exothermic reactions. We also propose four computationally stable methods to solve singular nonlinear BVPs by using Hermite wavelet collocation which are coupled with Newton's quasilinearization and Newton-Raphson method. We compare the results obtained with Hermite Wavelets with Haar wavelet collocation. The efficiency of these methods are verified by applying these four methods on Lane-Emden equations. Convergence analysis is also presented.

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          Author and article information

          Journal
          03 November 2019
          Article
          1911.00495
          b92019bf-2263-4858-8434-107af737e61d

          http://arxiv.org/licenses/nonexclusive-distrib/1.0/

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          Custom metadata
          34B16, 65T60
          MRA, Quasilinearization, Newton Raphson, Haar Wavelets, Hermite Wavelets, Nonlinear Singular Boundary value problems
          math.NA cs.NA

          Numerical & Computational mathematics
          Numerical & Computational mathematics

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