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  • Search: subject:"primal-dual Interior point methods"
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Year of publication
Subject
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Primal-Dual Interior Point Methods 5 Affine Scaling 4 Semidefinite Programming 4 Linear programming 2 Mathematische Optimierung 2 Primal-dual interior-point methods 2 Theorie 2 affine scaling 2 primal-dual Interior point methods 2 semidefinite programming 2 Auxiliary Problem Principle 1 Constrained Cost Variable 1 Constrained nonlinear programming 1 Constraint reduction 1 Discrete min-max 1 Electricity Market 1 Estimation and Reduction of Binding Constraints 1 Linear optimization 1 Linear systems 1 Mathematical programming 1 Mehrotra’s predictor corrector 1 Multi-Period OPF 1 Nonlinear Programming 1 Optimal Power Flow 1 Primal-dual interior point methods 1 Real-Time Dispatching 1 Stepsize strategies 1 Theory 1 Trust-Region Methods 1
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Online availability
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Free 8 Undetermined 2
Type of publication
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Book / Working Paper 8 Article 2
Type of publication (narrower categories)
All
Working Paper 2 Arbeitspapier 1 Graue Literatur 1 Non-commercial literature 1 Thesis 1
Language
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Undetermined 6 English 4
Author
All
Berkelaar, Arjan B. 4 Sturm, Jos F. 4 Zhang, Shuzhong 4 Sturm, J.F. 2 Berkelaar, A.B. 1 Berkelaar, Berkelaar, A.B. 1 Dianne O’Leary 1 Gonzalez-Lima, María 1 Nicholls, Stacey 1 Obasanjo, E. 1 Oliveira, Aurelio 1 Oliveira, Danilo 1 Rustem, B. 1 Tits, André 1 Tzallas-Regas, G. 1 Wang, Hongye 1 Winternitz, Luke 1 Zhang, S. 1 Zhang, Zhang, S. 1
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Institution
All
COMISEF 1 Erasmus University Rotterdam, Econometric Institute 1 Faculteit der Economische Wetenschappen, Erasmus Universiteit Rotterdam 1 Tinbergen Institute 1 Tinbergen Instituut 1
Published in...
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Computational Optimization and Applications 2 Tinbergen Institute Discussion Papers 2 Discussion paper / Tinbergen Institute 1 Econometric Institute Report 1 Econometric Institute Research Papers 1 Tinbergen Institute Discussion Paper 1 Working Papers / COMISEF 1
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Source
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RePEc 7 BASE 1 ECONIS (ZBW) 1 EconStor 1
Showing 1 - 10 of 10
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An Interior-Point algorithm for Nonlinear Minimax Problems
Obasanjo, E.; Tzallas-Regas, G.; Rustem, B. - COMISEF - 2009
We present a primal-dual interior-point method for constrained nonlinear, discrete minimax problems where the objective functions and constraints are not necessarily convex. The algorithm uses two merit functions to ensure progress toward the points satisfying the first-order optimality...
Persistent link: https://www.econbiz.de/10008491706
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ON THE COMPUTATION AND APPLICATION OF MULTI-PERIOD SECURITY-CONSTRAINED OPTIMAL POWER FLOW FOR REAL-TIME ELECTRICITY MARKET OPERATIONS
Wang, Hongye - 2007
This work concerns the formulation and solution of a multi-period security-constrained optimal power flow problem for real-time electricity market operations. The solution of the proposed problem is intended to be part of the core pricing procedure for electricity trading in open markets where...
Persistent link: https://www.econbiz.de/10009466255
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A robust and efficient proposal for solving linear systems arising in interior-point methods for linear programming
Gonzalez-Lima, María; Oliveira, Aurelio; Oliveira, Danilo - In: Computational Optimization and Applications 56 (2013) 3, pp. 573-597
We introduce an efficient and robust proposal for solving linear systems arising at each iteration of primal-dual … interior-point methods for linear programming. Our proposal is based on the stable system presented by Gonzalez-Lima et …
Persistent link: https://www.econbiz.de/10010998339
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A constraint-reduced variant of Mehrotra’s predictor-corrector algorithm
Winternitz, Luke; Nicholls, Stacey; Tits, André; … - In: Computational Optimization and Applications 51 (2012) 3, pp. 1001-1036
Persistent link: https://www.econbiz.de/10010896551
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Polynomial Primal-Dual Cone Affine Scaling for Semidefinite Programming
Berkelaar, Arjan B.; Sturm, Jos F.; Zhang, Shuzhong - 1997
In this paper we generalize the primal--dual cone affine scaling algorithm of Sturm and Zhang to semidefinite programming.We show in this paper that the underlying ideas of the cone affine scaling algorithm can be naturely applied to semidefiniteprogramming, resulting in a new algorithm....
Persistent link: https://www.econbiz.de/10010325628
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Polynomial Primal-Dual Cone Affine Scaling for Semidefinite Programming
Berkelaar, Arjan B.; Sturm, Jos F.; Zhang, Shuzhong - Tinbergen Institute - 1997
In this paper we generalize the primal--dual cone affine scaling algorithm of Sturm and Zhang to semidefinite programming. We show in this paper that the underlying ideas of the cone affine scaling algorithm can be naturely applied to semidefinite programming, resulting in a new algorithm....
Persistent link: https://www.econbiz.de/10005209469
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Polynomial Primal-Dual Cone Affine Scaling for Semidefinite Programming
Berkelaar, Arjan B.; Sturm, Jos F.; Zhang, Shuzhong - Tinbergen Instituut - 1997
In this paper we generalize the primal--dual cone affine scaling algorithm of Sturm and Zhang to semidefinite programming.We show in this paper that the underlying ideas of the cone affine scaling algorithm can be naturely applied to semidefiniteprogramming, resulting in a new algorithm....
Persistent link: https://www.econbiz.de/10011255524
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Polynomial primal-dual cone affine scaling for semidefinite programming
Berkelaar, Arjan B.; Sturm, Jos F.; Zhang, Shuzhong - 1997
In this paper we generalize the primal--dual cone affine scaling algorithm of Sturm and Zhang to semidefinite programming.We show in this paper that the underlying ideas of the cone affine scaling algorithm can be naturely applied to semidefiniteprogramming, resulting in a new algorithm....
Persistent link: https://www.econbiz.de/10010336362
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Polynomial Primal-Dual Cone Affine Scaling for Semidefinite Programming
Berkelaar, Berkelaar, A.B.; Sturm, J.F.; Zhang, Zhang, S. - Faculteit der Economische Wetenschappen, Erasmus … - 1996
In this paper we generalize the primal--dual cone affine scaling algorithm of Sturm and Zhang to semidefinite programming. We show in this paper that the underlying ideas of the cone affine scaling algorithm can be naturely applied to semidefinite programming, resulting in a new algorithm....
Persistent link: https://www.econbiz.de/10010837945
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Polynomial Primal-Dual Cone Affine Scaling for Semidefinite Programming
Berkelaar, A.B.; Sturm, J.F.; Zhang, S. - Erasmus University Rotterdam, Econometric Institute - 1996
In this paper we generalize the primal--dual cone affine scaling algorithm of Sturm and Zhang to semidefinite programming. We show in this paper that the underlying ideas of the cone affine scaling algorithm can be naturely applied to semidefinite programming, resulting in a new algorithm....
Persistent link: https://www.econbiz.de/10008584716
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