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

Table 4

Absolute errors by using BPFs for 𝑁=5, BPs for 𝑀=4, and HBBPFs for 𝑁=5, 𝑀=4 in Example 2.

𝑡	Method
	BPFs	BPs	HBBPFM
	𝑁=5	𝑀=4	𝑁=5, 𝑀=4
0	0.106159	0.0000526416	1.44355×10^−8
0.1	0.000988576	0.0000210365	1.12472×10^−9
0.2	0.128144	8.80224×10^−6	1.65937×10^−8
0.3	0.000312002	0.0000141662	1.06195×10^−9
0.4	0.155374	0.0000171016	9.87722×10^−9
0.5	0.00152224	7.80052×10^−7	2.99127×10^−9
0.6	0.189012	0.0000166986	4.29645×10^−8
0.7	0.00262215	0.0000156271	7.92177×10^−9
0.8	0.230475	7.94076×10^−6	4.74483×10^−10
0.9	0.00358729	0.0000229948	9.2012×10^−9