Some experimental results on placement techniques
Maurice Hanan, Peter K. Wolff, et al.
DAC 1976
We compute a sparse solution to the classical least-squares problem minx||Ax-b||2, where A is an arbitrary matrix. We describe a novel algorithm for this sparse least-squares problem. The algorithm operates as follows: first, it selects columns from A, and then solves a least-squares problem only with the selected columns. The column selection algorithm that we use is known to perform well for the well studied column subset selection problem. The contribution of this article is to show that it gives favorable results for sparse least-squares as well. Specifically, we prove that the solution vector obtained by our algorithm is close to the solution vector obtained via what is known as the "SVD-truncated regularization approach". © 2013 Elsevier B.V.
Maurice Hanan, Peter K. Wolff, et al.
DAC 1976
Heinz Koeppl, Marc Hafner, et al.
BMC Bioinformatics
Fan Jing Meng, Ying Huang, et al.
ICEBE 2007
Renu Tewari, Richard P. King, et al.
IS&T/SPIE Electronic Imaging 1996