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

Table 9

Problem 5: 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	5.02E − 05	1.01E − 10	1.28E − 03	5.92E − 05	1.18E − 09	2.90E − 04	1.89E − 05	2.64E − 11	1.74E − 04
0.1	1.07E − 05	6.19E − 10	2.80E − 03	2.33E − 04	1.11E − 09	2.96E − 04	1.50E − 04	3.98E − 12	2.29E − 04
0.2	0.000104	1.43E − 10	0.004184	0.00014	1.57E − 11	0.000293	5.21E − 05	1.34E − 08	2.35E − 04
0.3	0.000203	1.43E − 10	0.005459	0.000115	1.80E − 09	0.000252	0.000109	6.61E − 12	0.00025
0.4	0.000257	7.50E − 12	0.006644	0.000396	5.03E − 09	0.000171	0.000242	9.66E − 12	0.000296
0.5	0.00026	8.52E − 10	0.007765	0.000612	7.46E − 13	6.01E − 05	3.05E − 04	2.71E − 10	3.86E − 04
0.6	0.000225	4.85E − 10	0.008851	0.000717	1.49E − 10	5.71E − 05	2.81E − 04	1.21E − 09	5.28E − 04
0.7	0.00017	5.89E − 11	0.009934	0.000695	5.48E − 10	0.000154	0.000178	1.44E − 12	0.000726
0.8	0.000111	6.83E − 12	0.011046	0.00057	6.61E − 13	0.000202	2.34E − 05	2.79E − 10	9.69E − 04
0.9	6.11E − 05	2.75E − 11	1.22E − 02	3.83E − 04	7.87E − 12	1.74E − 04	1.49E − 04	1.46E − 09	1.24E − 03
1	2.39E − 05	2.39E − 11	1.35E − 02	1.69E − 04	6.44E − 11	5.59E − 05	3.12E − 04	2.43E − 11	1.54E − 03