Research Article
Analytical Approximation to the Solution of Nonlinear Blasius’ Viscous Flow Equation by LTNHPM
Table 1
Comparison between the Howarth and LTNHPM methods for .
| | Howarth [2] | | |
|
0
|
0.00000
|
0.00000
|
0.00000
|
0.2
|
0.00664
|
0.00664
|
0.00664
|
0.4
|
0.02656
|
0.02656
|
0.02656
|
0.6
|
0.05974
|
0.05973
|
0.05973
|
0.8
|
0.10611
|
0.10611
|
0.10611
|
1
|
0.16557
|
0.16557
|
0.16557
|
1.2
|
0.23795
|
0.23795
|
0.23795
|
1.4
|
0.32298
|
0.32298
|
0.32298
|
1.6
|
0.42032
|
0.42032
|
0.42032
|
1.8
|
0.52952
|
0.52952
|
0.52952
|
2
|
0.65003
|
0.65002
|
0.65002
|
2.2
|
0.78120
|
0.78119
|
0.78119
|
2.4
|
0.92230
|
0.92228
|
0.92228
|
2.6
|
1.07252
|
1.07250
|
1.07250
|
2.8
|
1.23099
|
1.23098
|
1.23098
|
3
|
1.39682
|
1.39681
|
1.39681
|
3.2
|
1.56911
|
1.56909
|
1.56909
|
3.4
|
1.74696
|
1.74694
|
1.74695
|
3.6
|
1.92954
|
1.92951
|
1.92952
|
3.8
|
2.11605
|
2.11596
|
2.11602
|
4
|
2.30576
|
2.30550
|
2.30575
|
4.2
|
2.49806
|
2.49720
|
2.49805
|
4.4
|
2.69238
|
2.68965
|
2.69242
|
4.6
|
2.88826
|
2.88002
|
2.88859
|
4.8
|
3.08534
|
3.06157
|
3.08718
|
5
|
3.28239
|
3.21785
|
3.29272
|
|
|