Cyclic algorithms for split feasibility problems in Hilbert spaces

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A new iterative method for the split common fixed point problem in Hilbert spaces (2017, methodology): “Subsequently, this iterative scheme was extended to the case of quasi-nonexpansive operators [4], demicontractive operators [5] and finite many directed operators [6,7].”
A New Algorithm for Solving The Multiple-Sets Split Feasibility Problem in Banach Spaces (2014, background): “The MSSFP has been widely studied by many authors (see [3, 6, 11, 15, 16, 19, 20, 22, 23]), due to its various real-world applications, such as the inverse problem arising in intensity-modulate radiation therapy [4].”
Self-adaptive algorithms for the split problem of the demicontractive operators (2018, background): “[7], Wang and Xu [8], Xu [9], Yao et al.”
Iterative methods for solving the generalized split common null point problem in Hilbert spaces (2020, background): “4, where the coordinates of the centres a1, a2, a3 are randomly generated in [−1, 1], the radii R1,R2,R3 are randomly generated in the intervals [4, 8], [6, 12] and [8, 16], respectively, and the coordinates of the initial point x0 are randomly generated in [−2, 2].”