Dynamics in Bank Crisis Model

Author:

Jiang Tianshu1,Zhou Mengzhe1,Shen Bi1,Xuan Wendi1,Wen Sijie1,Shao Tianyi1,Lu Jianquan1ORCID

Affiliation:

1. Department of Mathematics, Southeast University, Nanjing 210096, China

Abstract

Bank crisis is grabbing more serious attention as several financial turmoils have broken out in the past several decades, which leads to a number of researches in this field. Comparing with researches carried out on basis of degree distribution in complex networks, this paper puts forward a mathematical model constructed upon dynamic systems, for which we mainly focus on the stability of critical point. After the model is constructed to describe the evolution of the banking market system, we devoted ourselves to find out the critical point and analyze its stability. However, to refine the stability of the critical point, we add some impulsive terms in the former model. And we discover that the bank crisis can be controlled according to the analysis of equilibrium points of the modified model, which implies the interference from outside may modify the robustness of the bank network.

Funder

National Natural Science Foundation of China

Publisher

Hindawi Limited

Subject

General Engineering,General Mathematics

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