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检索条件"主题词=Bilevel programming problem"
35 条 记 录,以下是1-10 订阅
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A NOTE ON THE PAPER "SUFFICIENT OPTIMALITY CONDITIONS USING CONVEXIFACTORS FOR OPTIMISTIC bilevel programming problem"
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JOURNAL OF INDUSTRIAL AND MANAGEMENT OPTIMIZATION 2021年 第5期18卷 3073-3081页
作者: Gadhi, Nazih Abderrazzak Sidi Mohamed Ben Abdellah Univ FSDM LAMA Fes Morocco
In this work, some reasoning's mistakes in the paper by Kohli (doi:10.3934/jimo.2020114) are highlighted. Furthermore, we correct the flaws, propose a correct formulation of the main result (Theorem 5.1) and give ... 详细信息
来源: 评论
A bilevel improved fruit fly optimization algorithm for the nonlinear bilevel programming problem
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KNOWLEDGE-BASED SYSTEMS 2017年 第Dec.15期138卷 113-123页
作者: Wang, Guangmin Ma, Linmao Chen, Jiawei China Univ Geosci Sch Econ & Management Wuhan 430074 Peoples R China Southwest Univ Sch Math & Stat Chongqing 400715 Peoples R China
This paper proposes a bilevel improved fruit fly optimization algorithm (BIFOA) to address the nonlinear bilevel programming problem (NBLPP). Considering the hierarchical nature of the problem, this algorithm is const... 详细信息
来源: 评论
SUFFICIENT OPTIMALITY CONDITIONS USING CONVEXIFACTORS FOR OPTIMISTIC bilevel programming problem
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JOURNAL OF INDUSTRIAL AND MANAGEMENT OPTIMIZATION 2021年 第6期17卷 3209-3221页
作者: Kohli, Bhawna Univ Delhi PGDAV Coll Dept Math Delhi 110065 India
The main aim of this paper is to establish sufficient optimality conditions using an upper estimate of Clarke subdifferential of value function and the concept of convexifactor for optimistic bilevel programming probl... 详细信息
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An approach for solving a fuzzy bilevel programming problem through nearest interval approximation approach and KKT optimality conditions
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SOFT COMPUTING 2017年 第18期21卷 5515-5526页
作者: Ren, Aihong Wang, Yuping Baoji Univ Arts & Sci Dept Math Baoji 721013 Shaanxi Peoples R China Xidian Univ Sch Comp Sci & Technol Xian 710071 Shaanxi Peoples R China
In this paper, we consider a kind of bilevel linear programming problem where the coefficients of both objective functions are fuzzy numbers. In order to deal with such a problem, the original problem can be approxima... 详细信息
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Improved particle swarm optimization based approach for bilevel programming problem-an application on supply chain model
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INTERNATIONAL JOURNAL OF MACHINE LEARNING AND CYBERNETICS 2014年 第2期5卷 281-292页
作者: Ma, Weimin Wang, Miaomiao Zhu, Xiaoxi Tongji Univ Sch Econ & Management Shanghai 200092 Peoples R China
bilevel programming problem (BLPP) is a NP-hard problem and very difficult to be resolved by using the classical method. This paper attempts to develop an efficient method based on improved bilevel particle swarm opti... 详细信息
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Optimality Conditions for Optimistic bilevel programming problem Using Convexifactors
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JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS 2012年 第3期152卷 632-651页
作者: Kohli, Bhawna Univ Delhi Dept Math Delhi 110007 India
In this article, we introduce two versions of nonsmooth extension of Abadie constraint qualification in terms of convexifactors and Clarke subdifferential and employ the weaker one to develop new necessary Karush-Kuhn... 详细信息
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A Note on the Paper "Optimality Conditions for Optimistic bilevel programming problem Using Convexifactors"
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JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS 2019年 第2期181卷 706-707页
作者: Kohli, Bhawna Univ Delhi Dept Math PGDAV Coll New Delhi 110065 India
This note concerns about the conclusion of a lemma of a published paper of this journal.
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Comments on "A Note on the Paper "Optimality Conditions for Optimistic bilevel programming problem Using Convexifactors""
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JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS 2021年 第3期189卷 938-943页
作者: Gadhi, Nazih Abderrazzak Sidi Mohamed Ben Abdellah Univ FSDM LAMA Fes Morocco
Necessary optimality conditions for a bilevel optimization problem are given in the paper by Kohli (J Optim Theory Appl 152: 632-651, 2012). Recently, the same author corrected his results in the note (J Optim Theory ... 详细信息
来源: 评论
Indefinite quadratic integer bilevel programming problem with bounded variables
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OPSEARCH 2009年 第4期46卷 428-448页
作者: Narang, Ritu Arora, S. R. Univ Delhi Dept Math Delhi India Univ Delhi Hans Raj Coll Dept Math Delhi India
In this paper, an algorithm is developed to solve an indefinite quadratic integer bilevel programming problem with bounded variables. The problem is solved by solving the relaxed problem. A mixed integer cut for findi... 详细信息
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Test problem construction for linear bilevel programming problems
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JOURNAL OF GLOBAL OPTIMIZATION 1996年 第3期8卷 235-243页
作者: Moshirvaziri, K Amouzegar, MA Jacobsen, SE UNIV CALIF LOS ANGELES DEPT ELECT ENGN OPTIMIZAT & COMMUN SYST LAB LOS ANGELES CA 90095 USA CALIF STATE UNIV LONG BEACH DEPT INFORMAT SYST LONG BEACH CA 90840 USA
A method of constructing test problems for linear bilevel programming problems is presented. The method selects a vertex of the feasible region, 'far away' from the solution of the relaxed linear programming p... 详细信息
来源: 评论