A wavelet-based method for numerical solution of nonlinear evolution equations

By V. Comincioli, G. Naldi, T. Scapolla. 2000

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Numerical solution of evolution equations by the Haar wavelet method (2007, unknown): “in [1–3].”
A numerical scheme based on Bernoulli wavelets and collocation method for solving fractional partial differential equations with Dirichlet boundary conditions (2018, methodology): “Important to note in this connection are wavelets, which have been used for numerical solutions of integral equations [38], ordinary differential equations [39], fractional delay differential equations [35], partial differential equations [40], and fractional partial differential equations [41].”
A numerical assessment of parabolic partial differential equations using Haar and Legendre wavelets (2013, unknown): “Specific applications of wavelets in the context of numerical methods include numerical solutions of integral equations and numerical integration [5–9], ordinary differential equations [10,2,3], partial differential equations [11,1] and fractional partial differential equations [12].”