An Iterative Scheme for Solving Systems of Nonlinear Fredholm Integrodifferential Equations

Table 6

Absolute errors for Example 6.

𝑡	𝑗=17	𝐗𝟑=[𝑥31,𝑥32]^𝑇	𝑗=33	𝐗𝟑=[𝑥31,𝑥32]^𝑇	𝑗=65	𝐗𝟑=[𝑥31,𝑥32]^𝑇
	|𝑥31(𝑡)−𝑥1(𝑡)|	|𝑥32(𝑡)−𝑥2(𝑡)|	|𝑥31(𝑡)−𝑥1(𝑡)|	|𝑥32(𝑡)−𝑥2(𝑡)|	|𝑥31(𝑡)−𝑥1(𝑡)|	|𝑥32(𝑡)−𝑥2(𝑡)|
0.125	1.1𝐸−3	4.8𝐸−5	8.5𝐸−4	8.3𝐸−6	9.3𝐸−5	9.8𝐸−7
0.250	2.2𝐸−3	1.1𝐸−4	9.2𝐸−4	2.1𝐸−5	1.8𝐸−4	1.1𝐸−6
0.375	3.4𝐸−3	2.0𝐸−4	2.9𝐸−3	4.0𝐸−5	3.3𝐸−4	1.5𝐸−6
0.5	4.5𝐸−3	3.1𝐸−4	4.1𝐸−3	6.3𝐸−5	5.4𝐸−4	1.8𝐸−6
0.625	5.7𝐸−3	4.3𝐸−4	5.6𝐸−3	9.0𝐸−5	7.8𝐸−4	4.3𝐸−6
0.750	6.8𝐸−3	5.7𝐸−4	6.7𝐸−3	1.2𝐸−4	9.2𝐸−4	8.5𝐸−6
0.875	8.0𝐸−3	7.3𝐸−4	7.9𝐸−3	1.5𝐸−4	3.5𝐸−3	1.3𝐸−5
1	9.2𝐸−3	9.0𝐸−4	8.8𝐸−3	1.9𝐸−4	5.3𝐸−3	1.9𝐸−5
1.125	1.0𝐸−2	1.0𝐸−3	9.7𝐸−3	2.3𝐸−4	7.9𝐸−3	2.6𝐸−5
1.250	1.1𝐸−2	1.2𝐸−3	1.0𝐸−2	2.8𝐸−4	8.2𝐸−3	3.3𝐸−5
1.375	1.2𝐸−2	1.4𝐸−3	1.1𝐸−2	3.2𝐸−4	9.0𝐸−3	4.1𝐸−5
1.5	1.4𝐸−2	1.6𝐸−3	1.3𝐸−2	3.7𝐸−4	9.9𝐸−3	4.9𝐸−5
1.625	1.5𝐸−2	1.8𝐸−3	1.5𝐸−2	4.1𝐸−4	1.0𝐸−2	5.7𝐸−5
1.750	1.6𝐸−2	2.0𝐸−3	1.6𝐸−2	4.6𝐸−4	1.2𝐸−2	6.4𝐸−5
1.875	1.8𝐸−2	2.2𝐸−3	1.7𝐸−2	5.1𝐸−4	1.5𝐸−2	7.2𝐸−5
2	1.9𝐸−2	2.4𝐸−3	1.8𝐸−2	5.5𝐸−4	1.7𝐸−2	7.9𝐸−5