Solving Fractional Diffusion Equation by Wavelet Methods
- Authors: Zhijiang Zhang, Weihua Deng2
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View Affiliations Hide AffiliationsAffiliations: 2 School of Mathematics and Statistics, Gansu Key Laboratory of Applied Mathematics and Complex Systems, Lanzhou University, Lanzhou 730000, P.R., China.
- Source: Frontiers in Fractional Calculus , pp 1-32
- Publication Date: March 2018
- Language: English
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The wavelet numerical methods for solving the classic differential equations have been well developed, but their application in solving fractional differential equations is still in its infancy. In this chapter we tentatively investigate the advantages of the spline wavelet basis functions in solving the fractional PDEs. Our contributions are as follows: 1. the techniques of efficiently generating stiffness matrix with computational cost
Hardbound ISBN:
9781681086002
Ebook ISBN:
9781681085999
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