On the relationship between the curvature integral and the complexity of path-following methods in linear programming

SIAM Journal on Optimization

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Bibliographic Details
Main Author:	Zhao, G.
Other Authors:	MATHEMATICS
Format:	Article
Published:	2014
Subjects:	Bounds of derivatives Central trajectory (path) Complexity Curvature integral Derivatives Linear programming Path-following methods
Online Access:	http://scholarbank.nus.edu.sg/handle/10635/103833
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Institution:	National University of Singapore

id	sg-nus-scholar.10635-103833
record_format	dspace
spelling	sg-nus-scholar.10635-1038332015-05-25T16:56:28Z On the relationship between the curvature integral and the complexity of path-following methods in linear programming Zhao, G. MATHEMATICS Bounds of derivatives Central trajectory (path) Complexity Curvature integral Derivatives Linear programming Path-following methods SIAM Journal on Optimization 6 1 57-73 2014-10-28T02:42:00Z 2014-10-28T02:42:00Z 1996-02 Article Zhao, G. (1996-02). On the relationship between the curvature integral and the complexity of path-following methods in linear programming. SIAM Journal on Optimization 6 (1) : 57-73. ScholarBank@NUS Repository. 10526234 http://scholarbank.nus.edu.sg/handle/10635/103833 NOT_IN_WOS Scopus
institution	National University of Singapore
building	NUS Library
country	Singapore
collection	ScholarBank@NUS
topic	Bounds of derivatives Central trajectory (path) Complexity Curvature integral Derivatives Linear programming Path-following methods
spellingShingle	Bounds of derivatives Central trajectory (path) Complexity Curvature integral Derivatives Linear programming Path-following methods Zhao, G. On the relationship between the curvature integral and the complexity of path-following methods in linear programming
description	SIAM Journal on Optimization
author2	MATHEMATICS
author_facet	MATHEMATICS Zhao, G.
format	Article
author	Zhao, G.
author_sort	Zhao, G.
title	On the relationship between the curvature integral and the complexity of path-following methods in linear programming
title_short	On the relationship between the curvature integral and the complexity of path-following methods in linear programming
title_full	On the relationship between the curvature integral and the complexity of path-following methods in linear programming
title_fullStr	On the relationship between the curvature integral and the complexity of path-following methods in linear programming
title_full_unstemmed	On the relationship between the curvature integral and the complexity of path-following methods in linear programming
title_sort	on the relationship between the curvature integral and the complexity of path-following methods in linear programming
publishDate	2014
url	http://scholarbank.nus.edu.sg/handle/10635/103833
_version_	1681092995167813632

On the relationship between the curvature integral and the complexity of path-following methods in linear programming

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