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

Table 10

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

x	T = 5	T = 10	T = 50
0.1	2.2286E − 013	2.2291E − 013	2.2291E − 013
0.2	4.1080E − 013	4.1071E − 013	4.1071E − 013
0.3	5.4476E − 013	5.4482E − 013	5.4483E − 013
0.4	6.2533E − 013	6.2530E − 013	6.2530E − 013
0.5	6.5212E − 013	6.5212E − 013	6.5213E − 013
0.6	6.2533E − 013	6.2530E − 013	6.2530E − 013
0.7	5.4476E − 013	5.4482E − 013	5.4483E − 013
0.8	4.1080E − 013	4.1071E − 013	4.1071E − 013
0.9	2.2286E − 013	2.2291E − 013	2.2291E − 013
CPU-time (s)	0.0821	0.0924	0.2281