Dynamical Systems: An International Journal is published four times a year in print and electronic editions by Taylor and Francis, and is currently in its 18th volume.
The primary goal of Dynamical Systems: An International Journal (founded as Dynamics and Stability of Systems) is to act as a forum for communication across all branches of modern dynamical systems, and especially to facilitate interaction between theory and applications. This journal aims to publish high quality research articles in the theory and applications of dynamical systems, especially but not exclusively nonlinear systems. Advances in the following topics will be addressed by the journal:
There is no formal page limit and longer manuscripts will be considered; however we intend to offer fast refereeing to short papers (of 5000 words or less than 8 pages in final form).
As the remit of the journal is fairly wide, authors are requested to write an introduction that enables a wide audience to understand the context and motivation of the results in their article. The articles should present a major advancement either in 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 is particularly keen to attract a number of shorter papers (up to about 5000 words or 8 pages) and these will be dealt with under an accelerated refereeing and publication procedure. The journal also publishes occasional review articles. In all cases, authors are reminded to pay particular attention to the accessibility of their paper to a broad interdisciplinary audience.
The current impact factor is 0.737.
| Claude Baesens | University of Warwick, UK |
| Luis Barreira | IST Lisbon, Portugal |
| Anthony Bloch | Michigan, USA |
| Tom Bridges | University of Surrey, UK |
| Hans Crauel | Technical University of Ilmenau, Germany |
| Michael Dellnitz | University of Paderborn, Germany |
| Freddy Dumortier | Limburg, Belgium |
| Bernold Fiedler | Free University of Berlin, Germany |
| Giovanni Gallavotti | Universita di Roma 1, Italy |
| Paul Glendinning | UMIST, UK |
| Brian Hunt | University of Maryland, USA |
| William Langford | University of Guelph, Canada |
| Jerrold Marsden | California Institute of Technology, USA |
| Ian Melbourne | University of Surrey, UK |
| Arnd Scheel | Minnesota, USA |
| Colin Sparrow | University of Warwick, UK |
| Jaroslav Stark | Imperial College, London, UK |
| Ian Stewart | University of Warwick, UK |
| Peter Walters | University of Warwick, UK |
| Marcelo Viana | IMPA, Brasil |
| Peter Ashwin | University of Exeter, UK |
| Matthew Nicol | University of Surrey, UK |
For more details and recent papers, see the journal website at http://www.tandf.co.uk/journals/tf/14689367.html.
Source: Peter Ashwin.
The homepage of the Journal of Regular and Chaotic Dynamics
has changed to
http://old.rcd.ru/books/index_e.html
.
The website also hosts an internet bookshop
with a rich collection of Russian books in nonlinear dynamics.
Source: Hristo Linkov.
All articles are free for 30 days after publication on the web. This issue is available at http://stacks.iop.org/0951-7715/16/i=3
| Invited Article | |
| R1 | The second Painlevé equation, its hierarchy and associated special polynomials |
| P.A. Clarkson and E.L. Mansfield | |
| Papers | |
| 785 | The dynamical behaviour of type-K competitive Kolmogorov systems and its applica tion to three-dimensional type-K competitive Lotka--Volterra systems |
| X. Liang and J. Jiang | |
| 803 | Visible parts and dimensions |
| E. Järvenpää, M. Järvenpää, P. MacManus and T.C. O'Neil | |
| 819 | Random Burgers equation and Lagrangian systems in non-compact domains |
| V.H. Hoang and K. Khanin | |
| 843 | Instantaneous extinction, step discontinuities and blow-up |
| B.H. Gilding and R. Kersner | |
| 855 | On the time function of the Dulac map for families of meromorphic vector fields |
| P. Mardesic, D. Marín and J. Villadelprat | |
| 883 | A universal law of logarithm of the recurrence time |
| G.H. Choe | |
| 897 | Critical saddle-node horseshoes: bifurcations and entropy |
| L.J. Díaz and I.L. Rios | |
| 929 | Geometric theory for multi-bump, self-similar, blowup solutions of the cubic non linear Schrödinger equation |
| V. Rottschäfer and T.J. Kaper | |
| 963 | The exact Hausdorff dimension functions of some Cantor sets |
| L. Olsen | |
| 971 | Permutations and topological entropy for interval maps |
| M. Misiurewicz | |
| 977 | Random iteration of Euclidean isometries |
| M. {\AA}dahl, I. Melbourne and M. Nicol | |
| 989 | On König's root-finding algorithms |
| X. Buff and C. Henriksen | |
| 1017 | Hitting and returning to non-rare events in mixing dynamical systems |
| J-R Chazottes | |
| 1035 | Symbolic dynamics and periodic orbits of the Lorenz attractor |
| D. Viswanath | |
| 1057 | The global dynamics of isothermal chemical systems with critical nonlinearity |
| Y. Li and Y.W. Qi | |
| 1075 | Free energy minimizers for a two-species model with segregation and liquid--vapo ur transition |
| E.A. Carlen, M.C. Carvalho, R. Esposito, J.L. Lebowitz and R. Marra | |
| 1107 | Random iteration of isometries in unbounded metric spaces |
| A. Ambroladze and M. {\AA}dahl | |
| 1119 | The second grade fluid and averaged Euler equations with Navier-slip boundary conditions |
| A.V. Busuioc and T.S. Ratiu | |
| 1151 | Estimate of the number of zeros of Abelian integrals for an elliptic Hamiltonian with figure-of-eight loop |
| C. Liu | |
| 1165 | Nonlinear scalar model of a suspension bridge: existence of multiple periodic solutions |
| P. Drábek and P. Necesal | |
| 1185 | On the uniqueness and nonexistence of limit cycles for predator--prey systems |
| D. Xiao and Z. Zhang | |
Source: Elizabeth Martin ( liz.martin@iop.org).