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Active stabilization of a chaotic urban system

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  • Günter Haag
  • Tilo Hagel
  • Timm Sigg

Abstract

A new method to stabilize dynamical systems by forcing the system variables into the desired unstable stationary point is proposed. The key conception of the method is based on parametric perturbation. This means that the equations of motion are influenced by continuous variation of some selected parameters. Thus – without using any external forces – the motion of the system approaches the chosen unstable stationary point. The variation of the parameters will vanish after the successful stabilization. Therefore, the system and its parameters are changed during the control process only. The algorithm is applied to an urban system within a metropolitan area obeying a Lorenz-type dynamics as well as to the Hénon attractor as an example for a discrete scenario.

Suggested Citation

  • Günter Haag & Tilo Hagel & Timm Sigg, 1997. "Active stabilization of a chaotic urban system," Discrete Dynamics in Nature and Society, Hindawi, vol. 1, pages 1-8, January.
    • Handle: RePEc:hin:jnddns:607240
    DOI: 10.1155/S1026022697000137
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