James Montaldi is a Reader in Mathematics at the University of Manchester. Tudor Ratiu is a Professor of Mathematics and holds the chair of Geometric Analysis at the Swiss Federal Institute of Technology in Lausanne.

• 1. Stability in Hamiltonian systems: applications to the restricted three-body problem K. R. Meyer, B. Rink and T. Tuwankotta; 2. A crash course in geometric mechanics T. S. Ratiu, E. Sousa Dias, L. Sbano, G. Terra and R. Tudoran; 3. The Euler-Poincaré variational framework for modeling fluid dynamics D. D. Holm; 4. No polar coordinates R. H. Cushman, D. Sadovskii and K. Efstanthiou; 5. Survey on dissipative KAM theory including quasi-periodic bifurcation theory H. Broer, M.-C. Ciocci and A. Litvak-Hinenzon; 6. Symmetric Hamiltonian bifurcations P.-L. Buono, F. Laurent-Polz and J. Montaldi.

James Montaldi is a Reader in Mathematics at the University of Manchester. Tudor Ratiu is a Professor of Mathematics and holds the chair of Geometric Analysis at the Swiss Federal Institute of Technology in Lausanne.

• 1. Stability in Hamiltonian systems: applications to the restricted three-body problem K. R. Meyer, B. Rink and T. Tuwankotta; 2. A crash course in geometric mechanics T. S. Ratiu, E. Sousa Dias, L. Sbano, G. Terra and R. Tudoran; 3. The Euler-Poincaré variational framework for modeling fluid dynamics D. D. Holm; 4. No polar coordinates R. H. Cushman, D. Sadovskii and K. Efstanthiou; 5. Survey on dissipative KAM theory including quasi-periodic bifurcation theory H. Broer, M.-C. Ciocci and A. Litvak-Hinenzon; 6. Symmetric Hamiltonian bifurcations P.-L. Buono, F. Laurent-Polz and J. Montaldi.

James Montaldi is a Reader in Mathematics at the University of Manchester. Tudor Ratiu is a Professor of Mathematics and holds the chair of Geometric Analysis at the Swiss Federal Institute of Technology in Lausanne.

• 1. Stability in Hamiltonian systems: applications to the restricted three-body problem K. R. Meyer, B. Rink and T. Tuwankotta; 2. A crash course in geometric mechanics T. S. Ratiu, E. Sousa Dias, L. Sbano, G. Terra and R. Tudoran; 3. The Euler-Poincaré variational framework for modeling fluid dynamics D. D. Holm; 4. No polar coordinates R. H. Cushman, D. Sadovskii and K. Efstanthiou; 5. Survey on dissipative KAM theory including quasi-periodic bifurcation theory H. Broer, M.-C. Ciocci and A. Litvak-Hinenzon; 6. Symmetric Hamiltonian bifurcations P.-L. Buono, F. Laurent-Polz and J. Montaldi.