Modelling and Analysis of Virotherapy of Cancer Using an Efficient Hybrid Soft Computing Procedure

Table 8

Problem 1: analysis based on the variation of population size.

Variable	I (t)			U (t)			V (t)
Input(t)\population	20	30	40	20	30	40	20	30	40
0	1.54E − 06	3.77E − 12	1.26E − 05	1.54E − 06	1.35E − 09	1.26E − 05	2.47E − 06	3.07E − 07	6.67E − 06
0.1	2.99E − 05	1.17E − 10	2.82E − 05	2.99E − 05	1.94E − 11	2.82E − 05	2.96E − 05	6.13E − 08	1.17E − 05
0.2	7.48E − 05	1.38E − 10	0.000132	7.48E − 05	2.80E − 10	1.32E − 04	7.36E − 05	1.83E − 07	1.82E − 05
0.3	0.00019	2.42E − 09	0.000313	0.00019	4.10E − 10	0.000313	7.28E − 05	8.43E − 08	3.96E − 05
0.4	0.00026	2.28E − 12	0.000416	2.60E − 04	8.88E − 11	0.000416	3.38E − 05	1.53E − 08	6.47E − 05
0.5	0.00027	2.18E − 11	0.000408	2.70E − 04	8.07E − 11	0.000408	2.59E − 05	5.49E − 08	8.96E − 05
0.6	0.000227	4.00E − 10	0.000308	2.27E − 04	6.59E − 11	0.000308	8.43E − 05	4.21E − 08	1.10E − 04
0.7	0.000157	2.69E − 12	0.00017	0.000157	5.84E − 11	0.00017	1.11E − 04	4.76E − 08	1.10E − 04
0.8	7.82E − 05	3.77E − 12	4.19E − 05	7.82E − 05	4.88E − 11	4.19E − 05	9.70E − 05	1.61E − 07	8.80E − 05
0.9	2.71E − 06	9.49E − 10	4.32E − E − 05	2.71E − 06	8.83E − 11	4.32E − 05	5.28E − 05	6.42E − 08	5.73E − 05
1	6.38E − 05	5.16E − 11	7.24E − 05	6.38E − 05	1.52E − 13	7.24E − 05	8.01E − 07	8.51E − 09	3.58E − 05