Linearized Krylov subspace Bregman iteration with nonnegativity constraint
Krylov subspace
Theory of computation
Bregman divergence
DOI:
10.1007/s11075-020-01004-6
Publication Date:
2020-09-07T17:02:55Z
AUTHORS (3)
ABSTRACT
Abstract Bregman-type iterative methods have received considerable attention in recent years due to their ease of implementation and the high quality computed solutions they deliver. However, these may require a large number iterations this reduces usefulness. This paper develops computationally attractive linearized Bregman algorithm by projecting problem be solved into an appropriately chosen low-dimensional Krylov subspace. The projection computational effort required for each iteration. A variant solution method, which nonnegativity iterate is imposed, also described. Extensive numerical examples illustrate performance proposed methods.
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