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

Table 4

Absolute errors of the present scheme for , , at different times T.

x	T = 5	T = 10	T = 50
0.1	2.1043E − 010	2.1072E − 010	2.1117E − 010
0.2	4.7379E − 010	4.7351E − 010	4.7430E − 010
0.3	6.6060E − 010	6.6102E − 010	6.6209E − 010
0.4	7.7357E − 010	7.7359E − 010	7.7478E − 010
0.5	8.1087E − 010	8.1107E − 010	8.1234E − 010
0.6	7.7357E − 010	7.7359E − 010	7.7478E − 010
0.7	6.6060E − 010	6.6102E − 010	6.6209E − 010
0.8	4.7379E − 010	4.7351E − 010	4.7430E − 010
0.9	2.1043E − 010	2.1072E − 010	2.1117E − 010
CPU-time (s)	0.0835	0.1225	0.2448