Numerical simulation of macroscopic traffic equations

被引：71

作者：

Helbing, D ^{[1
]}

Treiber, M ^{[1
]}

机构：

[1] Univ Stuttgart, Inst Theoret Phys 2, D-7000 Stuttgart, Germany

来源：

COMPUTING IN SCIENCE & ENGINEERING | 1999年 / 1卷 / 05期

关键词：

D O I：

10.1109/5992.790593

中图分类号：

TP39 [计算机的应用];

学科分类号：

081203 ; 0835 ;

摘要：

[No abstract available]

引用

页码：89 / 99

页数：11

共 23 条

[1]

Anderson D. A., 2020, COMPUTATIONAL FLUID, VFourth

[2] WHAT DOES THE ENTROPY CONDITION MEAN IN TRAFFIC FLOW THEORY [J].

ANSORGE, R .

TRANSPORTATION RESEARCH PART B-METHODOLOGICAL, 1990, 24 (02) :133-143

[3]

Babcock P., 1984, TRANSP RES REC, V971, P80

[4]

BUI DD, 1992, FHWATX9212327 TEX A

[5] A finite difference approximation of the kinematic wave model of traffic flow [J].

Daganzo, CF .

TRANSPORTATION RESEARCH PART B-METHODOLOGICAL, 1995, 29 (04) :261-276

[6] Requiem for second-order fluid approximations of traffic flow [J].

Daganzo, CF .

TRANSPORTATION RESEARCH PART B-METHODOLOGICAL, 1995, 29 (04) :277-286

[7] Phase diagram of traffic states in the presence of inhomogeneities [J].

Helbing, D ;

Hennecke, A ;

Treiber, M .

PHYSICAL REVIEW LETTERS, 1999, 82 (21) :4360-4363

[8] Derivation and empirical validation of a refined traffic flow model [J].

Helbing, D .

PHYSICA A, 1996, 233 (1-2) :253-282

[9] Gas-kinetic-based traffic model explaining observed hysteretic phase transition [J].

Helbing, D ;

Treiber, M .

PHYSICAL REVIEW LETTERS, 1998, 81 (14) :3042-3045

[10] STRUCTURE AND PARAMETERS OF CLUSTERS IN TRAFFIC FLOW [J].

KERNER, BS ;

KONHAUSER, P .

PHYSICAL REVIEW E, 1994, 50 (01) :54-83

← 1 2 3 →