Contact

• workRoom C46 The Mathematical Sciences Building
  University Park
  Nottingham
  NG7 2RD
  UK
• work0115 9514937
• fax0115 9514951
• david.hawker@nottingham.ac.uk

Expertise Summary

Research and business development for the School of Mathematical Sciences.

Recent Publications

• PODVIGINA, O., ASHWIN, P. and HAWKER, D., 2006. Modelling instability of ABC flow using a mode interaction between steady and Hopf bifurcations with rotational symmetries of the cube Physica D - Nonlinear Phenomena. 215(1), 62-79
• HAWKER, D. and ASHWIN, P., 2005. Robust Bursting to the Origin: Heteroclinic Cycles with Maximal Symmetry Equilibria International Journal of Bifurcation and Chaos in Applied Sciences and Engineering. 15(9), 2819-2832
• HAWKER, D. and ASHWIN, P., 2005. Classification of robust heteroclinic cycles for vector fields in R^3 with symmetry Journal of Physics A: Mathematical and General. 38(39), 8319-8336

• View all publications

Past Research

Heteroclinic cycles and networks, meanders, population dynamics and dynamical systems in general.

• PODVIGINA, O., ASHWIN, P. and HAWKER, D., 2006. Modelling instability of ABC flow using a mode interaction between steady and Hopf bifurcations with rotational symmetries of the cube Physica D - Nonlinear Phenomena. 215(1), 62-79
• HAWKER, D. and ASHWIN, P., 2005. Robust Bursting to the Origin: Heteroclinic Cycles with Maximal Symmetry Equilibria International Journal of Bifurcation and Chaos in Applied Sciences and Engineering. 15(9), 2819-2832
• HAWKER, D. and ASHWIN, P., 2005. Classification of robust heteroclinic cycles for vector fields in R^3 with symmetry Journal of Physics A: Mathematical and General. 38(39), 8319-8336