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

Table 2

Error norms and invariants for the single solitary wave for the above parameters.

Time	Method
	Analytical			7.809875	2.129887	0.130250
0	SBCM1	0.0	0.0	7.809702	2.129886	0.130251
	SBCM2	0.0	0.0	7.809702	2.129886	0.130251
1	SBCM1	0.000899	0.000497	7.809725	2.129887	0.130251
	SBCM2	0.001982	0.001588	7.809725	2.129887	0.130251
2	SBCM1	0.000481	0.000681	7.809744	2.129887	0.130250
	SBCM2	0.000986	0.000966	7.809744	2.129887	0.130250
3	SBCM1	0.000979	0.000381	7.809767	2.129887	0.130250
	SBCM2	0.001081	0.002124	7.809767	2.129887	0.130250
4	SBCM1	0.002519	0.000994	7.809783	2.129887	0.130250
	SBCM2	0.006957	0.004066	7.809783	2.129887	0.130250
5	SBCM1	0.007738	0.005744	7.809800	2.129887	0.130250
	SBCM2	0.009886	0.008759	7.809800	2.129887	0.130250
6	SBCM1	0.009956	0.008964	7.809819	2.129887	0.130250
	SBCM2	0.011042	0.012464	7.809819	2.129887	0.130250
7	SBCM1	0.010009	0.009979	7.809841	2.129887	0.130250
	SBCM2	0.021244	0.010012	7.809841	2.129887	0.130250
8	SBCM1	0.013692	0.010210	7.809855	2.129887	0.130250
	SBCM2	0.033897	0.021252	7.809855	2.129887	0.130250
9	SBCM1	0.024350	0.013776	7.809868	2.129887	0.130250
	SBCM2	0.039873	0.028806	7.809868	2.129887	0.130250
10	SBCM1	0.026879	0.010968	7.809874	2.129887	0.130251
	SBCM2	0.035471	0.026398	7.809874	2.129887	0.130251
10	[20]	6.982800	1.995240	7.809320	2.129880	0.130315
10	[23]	0.048674	0.033611	7.807948	2.129887	0.130251