Quadratic programming approach for solving the l1 multiblock problem

被引：0
|
作者：
Massachusetts Inst of Technology, Cambridge, United States [1 ]
机构：
来源：
IEEE Trans Autom Control | / 9卷 / 1242-1252期
关键词：
Manuscript received March 20; 1996; revised November 11; 1997. Recommended by Associate Editor; J. Shamma. This work was supported by the NSF under Grant 9157306-ECS; Draper Laboratory under Grant DL-H-441636; and AFOSR under Grant F49620-95-0219;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
20
引用
收藏
相关论文
共 50 条
  • [21] Sequential generalized quadratic programming algorithm using exact l1 penalty functions
    Casas, Eduardo
    Pola, Cecilia
    Optimization Methods and Software, 1993, 2 (02) : 145 - 176
  • [22] A GENERALIZED SIMPLEX TECHNIQUE FOR SOLVING QUADRATIC-PROGRAMMING PROBLEM
    GUPTA, AK
    SHARMA, JK
    INDIAN JOURNAL OF TECHNOLOGY, 1983, 21 (05): : 198 - 201
  • [23] A neural network for solving a convex quadratic bilevel programming problem
    Lv, Yibing
    Chen, Zhong
    Wan, Zhongping
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2010, 234 (02) : 505 - 511
  • [24] SOLVING PROBLEM OF OPTIMAL ALLOCATION OF RESOURCES BY METHOD OF QUADRATIC PROGRAMMING
    VORONOV, AA
    PETRUSHI.EP
    AUTOMATION AND REMOTE CONTROL, 1966, 27 (11) : 1921 - &
  • [25] New Method for Solving Full Fuzzy Quadratic Programming Problem
    Ding, Xianfeng
    Li, Jiaxin
    Wei, Tingting
    Wang, Yiyuan
    IAENG International Journal of Computer Science, 2023, 50 (02)
  • [26] Solving the general quadratic programming problem in a finite number of steps
    Tret'yakov, A. A.
    Tyrtyshnikov, E. E.
    DOKLADY MATHEMATICS, 2013, 88 (01) : 438 - 440
  • [27] METHODS OF SOLVING A GENERAL PROBLEM OF CONVEX QUADRATIC-PROGRAMMING
    GABASOV, R
    KIRILLOVA, FM
    RAKETSKII, VM
    DOKLADY AKADEMII NAUK SSSR, 1981, 258 (06): : 1289 - 1293
  • [28] Solving the general quadratic programming problem in a finite number of steps
    A. A. Tret’yakov
    E. E. Tyrtyshnikov
    Doklady Mathematics, 2013, 88 : 438 - 440
  • [29] A Perturbation approach for an inverse quadratic programming problem
    Zhang, Jianzhong
    Zhang, Liwei
    Xiao, Xiantao
    MATHEMATICAL METHODS OF OPERATIONS RESEARCH, 2010, 72 (03) : 379 - 404
  • [30] A semidefinite programming approach to the quadratic knapsack problem
    Helmberg, C
    Rendl, F
    Weismantel, R
    JOURNAL OF COMBINATORIAL OPTIMIZATION, 2000, 4 (02) : 197 - 215
12345