Thorsten Rieß
Research Associate
I
am a research assistant at the University
of Bristol, Department of Engineering Mathematics
(Bristol
Centre for Applied Nonlinear Mathematics). My supervisor is Hinke
Osinga.
| Address |
University
of Bristol
Department of Engineering Mathematics
Queen's Building
University Walk
Bristol, BS8 1TR
United Kingdom |
| Office |
1.80 |
| Phone |
+44
(0)117 331 5617 |
| Fax |
+44
(0)117 331 5606 |
| E-Mail |
T.Riess@Bristol.ac.uk |
Research
My current research interest is the theoretical and the
numerical anaysis of the dynamics in a neighbourhood of connecting
orbits that involve periodic orbits (periodic-to-equilibrium and
periodic-to-periodic connections). I use Lin's method for both the theory
and the numerical implementation. For most of the numerical
computations I use AUTO.
Publications
Journal articles
Preprints
Articles in conference proceedings
Thesis
Invited presentations
- 2009 CRM Seminar, McGill Unversity - Bifurcation analysis of heteroclinic chains involving periodic orbits
- 2009 Dynamical Systems Seminar, Cornell Unversity - Bifurcation analysis of heteroclinic chains involving periodic orbits
- 2008 Applied Mathematics Internal Seminar, University of Exeter - Bifurcation analysis of heteroclinic chains involving periodic orbits
- 2008 MAS Seminar, CWI Amsterdam,
Netherlands - Finding and following connecting orbits between
equilibria and periodic orbits
- 2008 Informal Mini-Workshop on Advanced Computational Methods
for Dynamical Systems, Concordia University, Montreal, Canada - Finding
and following connecting orbits between equilibria
and periodic
orbits
- 2007 SIAM Conference on Applications of Dynamical
Systems (DS07), Snowbird, Utah, USA - Finding and following
connecting orbits between equilibria and periodic orbits
Contributed presentations
- 2008 Bifurcations in Dynamical Systems with Applications,
Bielefeld, Germany - A Lin's method approach to finding and continuing
heteroclinic connections involving periodic orbits
- 2002 Dynamics Days Europe, Heidelberg, Germany - Continuation
of connecting orbits in a reversible Hamiltonian system (Poster)
Colleagues
Education
Misc