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Table 1 Absolute errors for Example 1

From: A novel approach to solve nonlinear Fredholm integral equations of the second kind

x

n = 8

n = 16

n = 32

n = 64

n = 128

0.2

1.63e−3

4.09e−4

9.94e−5

2.48e−6

6.21e−7

0.4

3.27e−3

8.18e−4

1.99e−4

4.97e−6

1.24e−6

0.6

4.90e−3

1.23e−3

2.98e−4

7.45e−6

1.86e−6

0.8

6.54e−3

1.64e−3

3.97e−4

9.94e−6

2.48e−6

Results in Aziz and Islam (2013)

1.0e−3

2.6e−4

6.6e−5

1.7e−5

4.2e−6

Results in Lepik and Tamme (2007)

2.7e−3

1.1e−3

3.7e−4

1.1e−4

3.1e−5