Table 1 Algorithm 1 for \(v=1\), \(N=5\), \(M=1\), \(s=4=t\), \(\varrho _{1}=-2\), \(\varrho _{2}=4\), \(\varrho _{3}=2\), \(\varrho _{4}=-2.5\), and \(TOL=10^{-3}\)
From: An inertial extrapolation method for multiple-set split feasibility problem
CPUt | n | \(x_{n}=(x_{n}^{1},x_{n}^{2},x_{n}^{3},x_{n}^{4})\) |
|---|---|---|
1 | (57,−101,36,−56) | |
2 | (16.975572,−32.610749,12.089823,−15.660362) | |
3 | (9.253186,−11.358803,0.388070,−7.606574) | |
4 | (3.007314,−6.999628,3.811022,−3.104770) | |
5 | (1.206224,−2.507948,0.686912,−1.686387) | |
6 | (0.729906,−0.695988,0.413653,−1.302157) | |
7 | (0.387654,−0.508405,0.406479,−0.657852) | |
8 | (0.115411,−0.215174,0.173968,−0.100848) | |
9 | (0.005019,−0.044157,0.056362,−0.024290) | |
10 | (−0.002422,−0.006532,0.012524,−0.006262) | |
11 | (−0.001575,−0.000154,0.005632,−0.003513) | |
12 | (0.000192,−0.000033,0.001634,−0.001739) | |
0.016158 | 13 | (0.001666,−0.000577,−0.001287,0.000157) |