Ideal polytopes and face structures of some combinatorial optimization problems

被引：0

|

作者：

Tokyo inst. technology, dep. information sci., Meguro-ku, Tokyo 152, Japan ^{[1
]}

机构：

来源：

Math Program Ser B | / 1卷 / 1-15期

关键词：

Number:; -; Acronym: [!text type='JS']JS[!/text]PS; Sponsor: Japan Society for the Promotion of Science;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

收藏

相关论文

共 50 条

[31] Antiprismlessness, or: Reducing Combinatorial Equivalence to Projective Equivalence in Realizability Problems for Polytopes
Dobbins, Michael Gene
DISCRETE & COMPUTATIONAL GEOMETRY, 2017, 57 (04) : 966 - 984
[32] ON THE DEPTH OF COMBINATORIAL OPTIMIZATION PROBLEMS
KERN, W
DISCRETE APPLIED MATHEMATICS, 1993, 43 (02) : 115 - 129
[33] ON SIMPLE COMBINATORIAL OPTIMIZATION PROBLEMS
HOFFMAN, AJ
DISCRETE MATHEMATICS, 1992, 106 : 285 - 289
[34] The matrices in the problems of the combinatorial optimization
Timofeeva, N.K.
Problemy Upravleniya I Informatiki (Avtomatika), 1996, (03): : 104 - 113
[35] Explanations for combinatorial optimization problems
Erwig, Martin
Kumar, Prashant
JOURNAL OF COMPUTER LANGUAGES, 2024, 79
[36] On combinatorial vector optimization problems
1995, VSP Int Sci Publ, Zeist, Netherlands (05):
[37] Bayesian Optimization of Combinatorial Structures
Baptista, Ricardo
Poloczek, Matthias
INTERNATIONAL CONFERENCE ON MACHINE LEARNING, VOL 80, 2018, 80
[38] Antiprismlessness, or: Reducing Combinatorial Equivalence to Projective Equivalence in Realizability Problems for Polytopes
Michael Gene Dobbins
Discrete & Computational Geometry, 2017, 57 : 966 - 984
[39] COMMUNICATION ON SOME COMBINATORIAL PROBLEMS
LEWIN, D
PERSPECTIVES OF NEW MUSIC, 1978, 16 (02) : 251 - 253
[40] SOME COMBINATORIAL PROBLEMS IN PLANE
ERDOS, P
PURDY, G
JOURNAL OF COMBINATORIAL THEORY SERIES A, 1978, 25 (02) : 205 - 210

← 1 2 3 4 5 →