Research Article

Numerical Solution of Burgers–Huxley Equation Using a Higher Order Collocation Method

Table 5

Comparison of error with three methods considered by Dehghan [18] taking , at different times T.

TCPU-time (s)

Present method0.0010.36.44E − 0080.0612
0.66.74E − 0080.0665
16.74E − 0080.0689
0.00010.36.44E − 010
0.66.74E − 010
16.74E − 010

Dehghan 2012 ISF-Gm10.0010.33.75E − 008
0.63.95E − 008
13.96E − 008
0.00010.33.77E − 010
0.63.96E − 010
13.96E − 010

Dehghan 2012 ISF-Gm20.0010.32.87E − 008
0.62.85E − 008
13.05E − 008
0.00010.32.88E − 010
0.62.86E − 010
13.05E − 010

Dehghan 2012 MFDCM0.0010.34.57E − 008
0.64.77E − 008
14.78E − 008
0.00010.34.57E − 010
0.64.78E − 010
14.78E − 010