TRUNCATION METHOD FOR SOLVING PROBLEMS OF OPTIMAL DISTRIBUTION OF RESOURCES.

被引：0
|
作者：
Demin, V.K.
机构：
来源：
Engineering Cybernetics (English translation of Tekhnicheskaya Kibernetika) | 1973年 / 11卷 / 05期
关键词：
D O I：
暂无
中图分类号：
学科分类号：
摘要：
An examination is made of the problems of optimal distributions of resources. These are integer-valued problems with nonlinear functional to be optimized and linear restrictions. An algorithm is proposed for obtaining estimates of solutions that is based on the idea of constructing the support functional for the target function at the integer-valued point. The algorithm enables us to find the exact solution. The results of a calculation are given.
引用
收藏
页码：747 / 750
相关论文
共 50 条
  • [31] Interior variations method for solving optimal control problems
    Vasilieva, Olga
    OPTIMIZATION, 2009, 58 (07) : 897 - 916
  • [32] NUMERICAL METHOD FOR SOLVING FRACTIONAL OPTIMAL CONTROL PROBLEMS
    Biswas, Raj Kumar
    Sen, Siddhartha
    PROCEEDINGS OF ASME INTERNATIONAL DESIGN ENGINEERING TECHNICAL CONFERENCES AND COMPUTERS AND INFORMATION IN ENGINEERING CONFERENCE, VOL 4, PTS A-C, 2010, : 1205 - 1208
  • [33] Gradient Method for Solving Singular Optimal Control Problems
    Bodzioch, Mariusz
    COMPUTATIONAL SCIENCE, ICCS 2024, PT V, 2024, 14836 : 135 - 149
  • [34] The Optimal Homotopy Analysis Method for solving linear optimal control problems
    Jia, Wenjuan
    He, Xiqin
    Guo, Liangdong
    APPLIED MATHEMATICAL MODELLING, 2017, 45 : 865 - 880
  • [35] A NEW METHOD OF SOLVING OPTIMAL SERVO PROBLEMS REDUCIBLE TO REGULATOR PROBLEMS
    RAMASWAMI, B
    RAMAR, K
    IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 1970, AC15 (04) : 500 - +
  • [36] Method for solving some nonlinear problems of minimizing resources consumption
    Shevchenko, GV
    Proceedings of the Second IASTED International Multi-Conference on Automation, Control, and Information Technology - Automation, Control, and Applications, 2005, : 303 - 308
  • [37] A modified truncation singular value decomposition method for solving ill-posed problems
    Zhao, Zhenyu
    Lin, Riguang
    Meng, Zehong
    He, Guoqiang
    You, Lei
    Zhou, Yongxiong
    JOURNAL OF ALGORITHMS & COMPUTATIONAL TECHNOLOGY, 2018, 13 : 1 - 7
  • [38] An a posteriori parameter choice rule for the truncation regularization method for solving backward parabolic problems
    Zhang, Yuan-Xiang
    Fu, Chu-Li
    Ma, Yun-Jie
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2014, 255 : 150 - 160
  • [39] TRUNCATION AS A METHOD OF PARAMETRIZATION AND SOLUTION OF STOCHASTIC CONTROL PROBLEMS OF OPTIMAL RANDOM DURATION
    GAK, AA
    KATKOVNIK, VY
    AUTOMATION AND REMOTE CONTROL, 1978, 39 (07) : 965 - 972
  • [40] Solving optimal allocation problems of resources in construction scheduling using neural networks
    Hidaka, Makoto
    Yuzawa, Akira
    Suda, Hiroshi
    Doboku Gakkai Rombun-Hokokushu/Proceedings of the Japan Society of Civil Engineers, 1993, (458 pt 4-18): : 101 - 109
12345