A weak-to-strong convergence principle for Fejér-monotone methods in Hilbert spaces
HH Bauschke, PL Combettes - Mathematics of operations …, 2001 - pubsonline.informs.org
Mathematics of operations research, 2001•pubsonline.informs.org
We consider a wide class of iterative methods arising in numerical mathematics and
optimization that are known to converge only weakly. Exploiting an idea originally proposed
by Haugazeau, we present a simple modification of these methods that makes them strongly
convergent without additional assumptions. Several applications are discussed.
optimization that are known to converge only weakly. Exploiting an idea originally proposed
by Haugazeau, we present a simple modification of these methods that makes them strongly
convergent without additional assumptions. Several applications are discussed.
We consider a wide class of iterative methods arising in numerical mathematics and optimization that are known to converge only weakly. Exploiting an idea originally proposed by Haugazeau, we present a simple modification of these methods that makes them strongly convergent without additional assumptions. Several applications are discussed.
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