From: Time accurate solution to Benjamin–Bona–Mahony–Burgers equation via Taylor–Boubaker series scheme
M | η = −1 | |||
---|---|---|---|---|
\(\mathcal{E}_{2}\) | ROCx2 | \(\mathcal{E}_{\infty }\) | \(\operatorname{ROCx}_{\infty }\) | |
2 | 3.8426−2 | – | 8.6267−2 | – |
4 | 2.8716−3 | 3.7421 | 8.3279−3 | 3.3728 |
8 | 6.4843−5 | 5.4688 | 3.1262−4 | 4.7355 |
16 | 2.8165−8 | 11.169 | 1.3819−7 | 11.144 |
M | η = +1 | |||
---|---|---|---|---|
\(\mathcal{E}_{2}\) | ROCx2 | \(\mathcal{E}_{\infty }\) | \(\operatorname{ROCx}_{\infty }\) | |
2 | 1.9233−2 | – | 5.0755−2 | – |
4 | 9.1990−4 | 4.3860 | 3.8484−3 | 3.7212 |
8 | 7.8660−5 | 3.5478 | 3.4115−4 | 3.4958 |
16 | 1.9247−8 | 11.997 | 8.8667−8 | 11.910 |