A lower bound on the iterative complexity of the Harker and Pang globalization technique of the Newton-min algorithm for solving the linear complementarity problem. Dussault, J., Frappier, M., & Gilbert, J. C. EURO J. Comput. Optim., 7(4):359-380, 2019.
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Paper bibtex @article{journals/ejco/DussaultFG19,
added-at = {2020-05-18T00:00:00.000+0200},
author = {Dussault, Jean-Pierre and Frappier, Mathieu and Gilbert, Jean Charles},
biburl = {https://www.bibsonomy.org/bibtex/26ff6e44aee7783270e72091f7233831f/dblp},
ee = {https://doi.org/10.1007/s13675-019-00116-6},
interhash = {041fc6fd72f4665c2ffaf29a10c3fdfb},
intrahash = {6ff6e44aee7783270e72091f7233831f},
journal = {EURO J. Comput. Optim.},
keywords = {dblp},
number = 4,
pages = {359-380},
timestamp = {2020-05-19T11:48:19.000+0200},
title = {A lower bound on the iterative complexity of the Harker and Pang globalization technique of the Newton-min algorithm for solving the linear complementarity problem.},
url = {http://dblp.uni-trier.de/db/journals/ejco/ejco7.html#DussaultFG19},
volume = 7,
year = 2019
}
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