A New Spectral Local Linearization Method for Nonlinear Boundary Layer Flow Problems

Table 5

Effect of varying 𝐴, 𝑓_𝑤, Gr, and 𝐾 on 𝑓^′′(0) and 𝜃^′(0), when Pr=Sc=𝛾=Gc=1.

𝐴	𝑓𝑤	Gr	𝐾	Basic SLLM			SLLM with SOR (𝜔)
				Iter.	𝑓^′′(0)	𝜃^′(0)	𝜔	Iter.	𝑓^′′(0)	𝜃^′(0)
0	1	1	1	11	−1.31052731	−1.65084042	0.95	7	−1.31052731	−1.65084042
1	1	1	1	10	−1.59363827	−1.89854697	0.95	7	−1.59363827	−1.89854697
2	1	1	1	8	−1.85550919	−2.12936888	0.95	7	−1.85550919	−2.12936888
5	1	1	1	6	−2.49344366	−2.70569628	1.00	6	−2.49344366	−2.70569628
10	1	1	1	6	−3.27938346	−3.44160771	1.00	6	−3.27938346	−3.44160771
1	0	1	1	10	−1.03558899	−1.34595467	0.95	7	−1.03558899	−1.34595467
1	2	1	1	8	−2.34393108	−2.61971104	0.95	6	−2.34393108	−2.61971104
1	4	1	1	6	−4.15359239	−4.35571036	1.00	6	−4.15359239	−4.35571036
1	6	1	1	6	−6.09385439	−6.24419885	1.00	6	−6.09385439	−6.24419885
1	10	1	1	5	−10.05256264	−10.14874633	1.00	5	−10.05256264	−10.14874633
1	1	0	1	8	−1.91528421	−1.87004601	1.00	8	−1.91528421	−1.87004601
1	1	1	1	10	−1.59363827	−1.89854697	0.95	7	−1.59363827	−1.89854697
1	1	5	1	13	−0.41099838	−1.98803325	0.90	9	−0.41099838	−1.98803325
1	1	6	1	15	−0.13374591	−2.00648856	0.90	9	−0.13374591	−2.00648856
1	1	10	1	19	0.92495170	−2.07084699	0.90	10	0.92495170	−2.07084699
1	1	1	0	12	−1.21175687	−1.93465038	0.95	8	−1.21175687	−1.93465038
1	1	1	2	9	−1.90764681	−1.87149682	0.95	7	−1.90764681	−1.87149682
1	1	1	4	8	−2.42217698	−1.83197529	0.95	7	−2.42217698	−1.83197529
1	1	1	6	7	−2.84650750	−1.80348579	0.95	7	−2.84650750	−1.80348579
1	1	1	10	7	−3.54376838	−1.76361252	0.95	7	−3.54376838	−1.76361252