Hybrid Bernstein Block-Pulse Functions Method for Second Kind Integral Equations with Convergence Analysis

Table 2

Absolute errors by using BPFs for 𝑁=5, BPs for 𝑀=4, and HBBPFs for 𝑁=5, 𝑀=4 in Example 1.

𝑡	Method
	BPFs	BPs	HBBPFM
	𝑁=5	𝑀=4	𝑁=5, 𝑀=4
0	0.120718	0.0000294061	9.38506×10^−9
0.1	0.0208845	0.0000117512	4.43327×10^−10
0.2	0.124426	4.28074×10^−6	7.87196×10^−9
0.3	0.0275755	7.98903×10^−6	1.13157×10^−9
0.4	0.124293	8.7962×10^−6	6.2511×10^−9
0.5	0.034286	2.23581×10^−7	1.14373×10^−9
0.6	0.120604	8.9113×10^−6	1.22382×10^−8
0.7	0.0410285	7.57027×10^−6	1.62177×10^−9
0.8	0.230475	7.94076×10^−6	4.74483×10^−10
0.9	0.00358729	0.0000229948	9.2012×10^−9