Solitary wave solution to Aw-Rascle viscous model of traffic flow
type: Item
instance of: scholarly article
title: Solitary wave solution to Aw-Rascle viscous model of traffic flow
zbMATH Open document ID: 1400.35200
author: Peng Zhang
author: S. C. Wong
author: Dian-liang Qiao
author: Shiqiang Dai
author: Chunxiu Wu
published in: Applied Mathematics and Mechanics. (English Edition)
publication date: 2018-11-08T00:00:00Z
full work available at URL: http://hdl.handle.net/10722/185767
Mathematics Subject Classification ID: 35Q35
Mathematics Subject Classification ID: 35C07
Mathematics Subject Classification ID: 65M06
Mathematics Subject Classification ID: 35C08
Mathematics Subject Classification ID: 35L65
Mathematics Subject Classification ID: 35Q53
zbMATH DE Number: 6974937
zbMATH Keywords: hyperbolic conservation law
zbMATH Keywords: higher-order traffic flow model
zbMATH Keywords: traveling wave solution
zbMATH Keywords: conservative scheme
MaRDI profile type: Publication
OpenAlex ID: W2084405273
cites work: On kinematic waves II. A theory of traffic flow on long crowded roads
cites work: Shock Waves on the Highway
cites work: Q4151274
cites work: Resurrection of "Second Order" Models of Traffic Flow
cites work: An improved macroscopic model of traffic flow: Derivation and links with the Lighthill-Whitham model
cites work: Congestion Redux
cites work: Admissibility of a Wide Cluster Solution in “Anisotropic” Higher-Order Traffic Flow Models
cites work: Stability of Traveling Waves in Quasi-Linear Hyperbolic Systems with Relaxation and Diffusion
DOI: 10.1007/S10483-013-1687-9
description: scientific article; zbMATH DE number 6974937