Solving the Modified Regularized Long Wave Equations via Higher Degree B-Spline Algorithm

Table 3

Two solitary waves invariants for the above parameters.

Time	Method
	Analytical	11.467698	14.629243	22.880466
0	SBCM1	11.467698	14.629258	22.880465
	SBCM2	11.467698	14.629260	22.880477
2	SBCM1	11.467698	14.629616	22.882143
	SBCM2	11.467698	14.628777	22.883803
4	SBCM1	11.467698	14.629946	22.886081
	SBCM2	11.467698	14.627551	22.888679
6	SBCM1	11.467698	14.629841	22.886133
	SBCM2	11.467699	14.627773	22.889057
8	SBCM1	11.467698	14.629800	22.889777
	SBCM2	11.467699	14.628916	22.873736
10	SBCM1	11.467699	14.629215	22.881137
	SBCM2	11.467699	14.628168	22.883663
12	SBCM1	11.467699	14.629275	22.885653
	SBCM2	11.467699	14.628557	22.871531
14	SBCM1	11.467699	14.629067	22.885269
	SBCM2	11.467700	14.628562	22.888816
16	SBCM1	11.467699	14.629554	22.885142
	SBCM2	11.467700	14.626609	22.874989
18	SBCM1	11.467699	14.629903	22.886686
	SBCM2	11.467700	14.629421	22.877228
20	SBCM1	11.467700	14.629287	22.885799
	SBCM2	11.467701	14.629190	22.874809
20	[22]	11.4677	14.6292	22.8809
20	[23]	11.467701	14.583089	22.696510
20	[26]	11.4661	14.6249	22.8631