TY  - EJOU
AU  - Wang, Lifeng  
AU  - Meng, Zhijun  
AU  - Ma, Yunpeng  
AU  - Wu, Zeyan  

TI  - Numerical solution of fractional partial differential equations using Haar wavelets
T2  - Computer Modeling in Engineering \& Sciences

PY  - 2013
VL  - 91
IS  - 4
SN  - 1526-1506

AB  - In this paper, we present a computational method for solving a class of fractional partial differential equations which is based on Haar wavelets operational matrix of fractional order integration. We derive the Haar wavelets operational matrix of fractional order integration. Haar wavelets method is used because its computation is sample as it converts the original problem into Sylvester equation. Finally, some examples are included to show the implementation and accuracy of the approach.
KW  - Haar wavelets
KW  -  Operational matrix
KW  -  Fractional partial differential equations
KW  -  Sylvester equation
KW  -  Numerical solution

DO  - 10.3970/cmes.2013.091.269