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A Chebyshev collocation method for nonlinear fractional Fisher s equation

Publish Year: 1397
Type: Conference paper
Language: English
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Document National Code:

ICBVPA01_008

Index date: 26 November 2018

A Chebyshev collocation method for nonlinear fractional Fisher s equation abstract

The fractional Fisher s equation can be used for anomalous population, such as ananomalous population of human, trees, cells or neutrons in a nuclear reactor. In thispaper, we use collocation method based on Chebyshev polynomials to solve nonlinearfractional Fisher s equation. To this end, we obtain a system of nonlinear equationswhich can be solved by Newton s method. Numerical examples show the e ciency ande ectiveness of the method. Like other spectral methods we observe that the approxima-tion is exact for solutions of polynomial types.

A Chebyshev collocation method for nonlinear fractional Fisher s equation Keywords:

Chebyshev collocation method , Nonlinear fractional partial di erentialequations , Di usion equation , Fisher s equation

A Chebyshev collocation method for nonlinear fractional Fisher s equation authors

S Mockary

Shahr-e-Rey Branch, Islamic Azad University, Department of Mathematics

E Babolian

Shahr-e-Rey Branch, Islamic Azad University, Department of Mathematics

A.R Vahidi

Shahr-e-Rey Branch, Islamic Azad University, Department of Mathematics

B Shiri

University of Tabriz, Faculty of Mathematical Science