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Dynamical systems

The dynamical systems field covers a wide range of mathematical modelling techniques of the time evolution in systems. Most modelling is carried out by using differential equations.

The dynamical systems group researches into pure mathematics, and we have a solid experience in modern differential equation applications to solve technical and industrial problems.

 

We use dynamical systems mathematics to describe

  • chemical reactions
  • signal patterns in the human nervous system
  • robot movements
  • kinematics of planetary systems

Reduction of equations

By applying dynamical systems mathematics, you may reduce the amount of equations to solve large and extremely complex practical problems raised in such fields as

  • chemistry
  • economy
  • biotechnology

Advanced mathematical techniques

We utilise advanced mathematical techniques to reduce the number of computations to a manageable level. This allows us to obtain a better understanding of highly detailed structures such as a flow with many vortices. 

 

Contact persons

Professor Morten Brøns

Professor Henrik Madsen, Head of Section

Last updated by  22.03.2013
Responsible: Dorte Lundsgaard
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Matematiktorvet303 BDK-2800 Kgs. LyngbyTel +45 4525 3031VAT 63393010EAN 5798000428515
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