Dynamical Systems: An International Journal is a world-leading journal acting as a forum for communication across all branches of modern dynamical systems, and especially as a platform to facilitate interaction between theory and applications. This journal publishes high quality research articles in the theory and applications of dynamical systems, especially (but not exclusively) nonlinear systems. Advances in the following topics are addressed by the journal:
•Differential equations 
•Bifurcation theory 
•Hamiltonian and Lagrangian dynamics 
•Hyperbolic dynamics 
•Ergodic theory 
•Topological and smooth dynamics 
•Random dynamical systems 
•Applications in technology, engineering and natural and life sciences 

There is no formal page limit and longer manuscripts will be considered; however the Editors intend to offer fast refereeing to short papers (less than 5000 words or 8 typed pages).
As the remit of the Journal is fairly wide, authors are requested to present their work in a way that enables a wide audience to understand the context and motivation of the results in their article. Papers should present a major advancement either in the theory or applications of dynamics; articles that are minor improvements of previously published results will not be considered. High quality papers describing the application of the modern theory of dynamics to practical problems in other disciplines and reports of experiments or numerical simulations are also welcome, as long as they clearly illustrate important theoretical issues or highlight deficiencies in the theoretical development of dynamical systems. Contributions of a purely theoretical nature are likewise encouraged, provided that their relevance to applications is clearly described. The Journal also publishes occasional high quality review articles and special issues.
Queries on suitability of research for submission should be made via the Editors-in-Chief, as should proposals for special issues. 


Peer Review Policy  
All submitted manuscripts are subject to initial appraisal by the Editor.  If found suitable for further consideration, papers are subject to peer review by independent, anonymous expert referees. All peer review is single blind and submissions can be made online at http://mc.manuscriptcentral.com/cdss. 


Publishing Ethics 
The journal adheres to the highest standards of publishing ethics, with rigorous processes in place to ensure this is achieved. Taylor & Francis is a member of Committee of Publications Ethics (COPE) and utilises CrossCheck for all Journals. More information on our ethical standards and policies can be found here: http://authorservices.taylorandfrancis.com/ethics-for-authors/. 
The Journal has an appeals and complaints policy which can be viewed here: https://authorservices.taylorandfrancis.com/peer-review-appeals-and-complaints-from-authors/.  


Statement on Sanctions 
Given the constantly changing sanctions landscape, Taylor & Francis recently undertook a review of our approach in order to understand all of the relevant exemptions available to a publishing business such as ourselves. This review has confirmed that Taylor & Francis, as a global business, is able to continue to engage with Iranian universities and academics in accordance with the General Publishing Licence issued by the US Government through OFAC in 2004. 

Our obligations in this regard include the carrying out of appropriate and proportionate due diligence to ensure that we do not breach US sanctions and this is enhanced in those areas of study which correlate with targeted industries such as nuclear and biochemical defence.  

Working in accordance with our obligations as explained above, we continue to welcome all Iranian authors who approach Taylor & Francis. 

Editors-in-Chief:
 
Ale Jan Homburg  (Dynamical systems, bifurcation theory)
Department of Mathematics 
University of Amsterdam 
The Netherlands

Todd Young  (Dynamics, bifurcations and dynamics in biological systems)
Department of Mathematics 
Ohio University 
USA
    
Editorial Board:  
Peter Ashwin - University of Exeter, UK (Dynamical systems, bifurcation theory and applications)
Claude Baesens - University of Warwick, UK (Frenkel-Kontorova models, dynamical systems and mathematical physics)
Luis Barreira - IST Lisbon, Portugal (Hyperbolic dynamics, ergodic theory and dimension theory) 
Yongluo Cao - Suzhou University, P.R.China (Dynamical systems and ergodic theory) 
Hans Crauel - Universität Frankfurt a.M, Germany (Random and stochastic dynamical systems) 
Michael Dellnitz - University of Paderborn, Germany (Numerical analysis of dynamical systems) 
Bernold Fiedler - Free University of Berlin, Germany (Differential equations, homoclinic orbits and index methods) 
Giovanni Gallavotti - Universita di Roma 1, Italy (Ergodic theory and mathematical physics) 
Paul Glendinning - University of Manchester, UK (Dynamical systems and low dimensional dynamics)
Vivien Kirk - University of Auckland, New Zealand (Dynamical systems, local and global bifurcations, symmetry and bifurcations) 
Keonhee Lee - Chungnam National University, Korea (Topological and measurable dynamics, shadowing and hyperbolicity) 
Ian Melbourne - University of Warwick, UK (Bifurcation theory, dynamical systems and pattern formation) 
Matthew Nicol  - University of Houston, USA (Dynamical systems and ergodic theory)  
Anthony Quas -  University of Victoria, British Columbia, Canada (Ergodic theory, symbolic dynamics, probability)
James Robinson - University of Warwick, UK (Infinite-dimensional dynamical systems and attractors, embedding of finite-dimensional invariant sets, Navier-Stokes equations, non-autonomous dynamical systems, random dynamical systems)  
Arnd Scheel - University of Minnesota, USA (Dynamics and partial differential equations, patterns and waves, bifurcation and symmetry)
Jörg Schmeling - Lund University, Sweden (Ergodic theory, dynamical systems)
Ian Stewart - University of Warwick, UK (Dynamical systems and mathematical biology) 
Masato Tsujii -  Kyushu University, Japan (Smooth dynamical systems)
Dmitry Tureav - Imperial College London, UK (Hamiltonian systems, homoclinic tangencies, global bifurcations)