Duality theorem for a generalized Fermat-Weber problem

被引：0

作者：

Mathematics Department, University of Michigan, Ann Arbor, MI 48109, United States ^{[1
]}

不详 ^{[2
]}

机构：

来源：

Math Program Ser B | / 2卷 / 285-297期

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

下载

共 50 条

[21] A GEOMETRIC PERSPECTIVE OF THE WEISZFELD ALGORITHM FOR SOLVING THE FERMAT-WEBER PROBLEM
Venceslau, Helder Manoel
Karam Venceslau, Marilis Bahr
Xavier, Adilson Elias
Maculan, Nelson
RAIRO-OPERATIONS RESEARCH, 2016, 50 (01) : 157 - 173
[22] A note on “On Pareto optima, the Fermat-Weber problem, and polyhedral gauges”
Jörg Fliege
Mathematical Programming, 1999, 84 : 435 - 438
[23] A note on "On Pareto optima, the Fermat-Weber problem, and polyhedral gauges"
Fliege, J
MATHEMATICAL PROGRAMMING, 1999, 84 (02) : 435 - 438
[24] Projections of Tropical Fermat-Weber Points
Ding, Weiyi
Tang, Xiaoxian
MATHEMATICS, 2021, 9 (23)
[25] On the Fermat-Weber center of a convex object
Carmi, P
Har-Peled, S
Katz, MJ
COMPUTATIONAL GEOMETRY-THEORY AND APPLICATIONS, 2005, 32 (03): : 188 - 195
[26] OPEN QUESTIONS CONCERNING WEISZFELD ALGORITHM FOR THE FERMAT-WEBER LOCATION PROBLEM
CHANDRASEKARAN, R
TAMIR, A
MATHEMATICAL PROGRAMMING, 1989, 44 (03) : 293 - 295
[27] A PRIMAL-DUAL ALGORITHM FOR THE FERMAT-WEBER PROBLEM INVOLVING MIXED GAUGES
MICHELOT, C
LEFEBVRE, O
MATHEMATICAL PROGRAMMING, 1987, 39 (03) : 319 - 335
[28] Pointing Consensus and Bearing-Based Solutions to the Fermat-Weber Location Problem
Trinh, Minh Hoang
Zelazo, Daniel
Ahn, Hyo-Sung
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2020, 65 (06) : 2339 - 2354
[29] On the Fermat-Weber Point of a Polygonal Chain and its Generalizations
Bhattacharya, Bhaswar B.
FUNDAMENTA INFORMATICAE, 2011, 107 (04) : 331 - 343
[30] A PRIMAL-DUAL ALGORITHM FOR A CONSTRAINED FERMAT-WEBER PROBLEM INVOLVING MIXED NORMS
IDRISSI, H
LEFEBVRE, O
MICHELOT, C
RAIRO-RECHERCHE OPERATIONNELLE-OPERATIONS RESEARCH, 1988, 22 (04): : 313 - 330

← 1 2 3 4 5 →