Strong convergence is achieved for alternating projections in affine subspaces, indicating new insights into iterative methods.
In a Hilbert space, we study the strong convergence of alternating projections between two inconsistent affine subspaces with varying relaxation on one side. New convergence results are obtained by seeing the alternating projections as a Landweber iteration with variable steps.
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Nguyễn Thị Tha̓o (2025) studied this question.
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