2013Unpublished venueRequires access

Removing Links: The Inverse of Braess Paradox in a Complex Network

Huiying Wen, Zhaozhao Yang

Open publisher page 0 citations

Abstract

According to the complex urban road network, it is urgent to improve the network performance and the efficiency of urban traffic system. Based on the current research and analysis of Braess paradox, this articles puts forward the theory of "the inverse of Braess paradox" and the concept of "the inverse link." Combined with Nash equilibrium, the theory makes use of the Braess paradox phenomenon to find out the "the inverse link" in the complex network and then delete "the inverse link" from the complex network to get user optimization and system optimization. Through the case analysis of a simple network, it is true that the inverse link in the simple network can be discovered, and both user optimization and system optimization are improved after removing one definite link, which proves the correctness of the inverse of Braess paradox theory. Research shows that in practice we can remove or close some of roads in urban networks to improve the user optimization and urban traffic system optimization.

About this research paper

What this paper is about

According to the complex urban road network, it is urgent to improve the network performance and the efficiency of urban traffic system. Based on the current research and analysis of Braess paradox, this articles puts forward the theory of "the inverse of Braess paradox" and the concept of "the inverse link." Combined with Nash equilibrium, the theory makes use of the Braess paradox phenomenon to find out the "the inverse link" in the complex network and then delete "the inverse link" from the complex network to get user optimization and system optimization. Through the case analysis of a simple network, it is true that the inverse link in the simple network can be discovered, and both user optimization and system optimization are improved after removing one definite link, which proves the correctness of the inverse of Braess paradox theory. Research shows that in practice we can remove or close some of roads in urban networks to improve the user optimization and urban traffic system optimization.

Why it matters

A significance statement is not available in the OpenAlex record.

Key contribution

A contribution statement is not available in the OpenAlex record.

Method / approach

Method details are not available in the OpenAlex metadata.

Main findings

Findings are not separately available in the OpenAlex metadata.

Limitations

Limitations are not available in the OpenAlex metadata.

Applications

Application details are not available in the OpenAlex metadata.

Available abstract

According to the complex urban road network, it is urgent to improve the network performance and the efficiency of urban traffic system. Based on the current research and analysis of Braess paradox, this articles puts forward the theory of "the inverse of Braess paradox" and the concept of "the inverse link." Combined with Nash equilibrium, the theory makes use of the Braess paradox phenomenon to find out the "the inverse link" in the complex network and then delete "the inverse link" from the complex network to get user optimization and system optimization. Through the case analysis of a simple network, it is true that the inverse link in the simple network can be discovered, and both user optimization and system optimization are improved after removing one definite link, which proves the correctness of the inverse of Braess paradox theory. Research shows that in practice we can remove or close some of roads in urban networks to improve the user optimization and urban traffic system optimization.

Key concepts: Correctness, Inverse, Link (geometry), Computer science, Simple (philosophy), Mathematical optimization, Complex network, Nash equilibrium

Related papers

Back to paper searchBrowse research topicsOriginal source
Removing Links: The Inverse of Braess Paradox in a Complex Network — Research Paper | ScholarLens