1. (100%) Multi-Symplectic Integrators: numerical schemes for Hamiltonian PDEs that conserve symplecticity - Thomas J. Bridges,Sebastian Reich
The symplectic numerical integration of finite-dimensional Hamiltonian systems is a well established ...
(ps) - 31-mar-2009

2. (100%) Multi-symplectic spectral discretizations for the Zakharov-Kuznetsov and shallow water equations - Thomas J. Bridges; Sebastian Reich
The time evolution of multi-symplectic PDEs with periodic boundary conditions in one and two space d ...
(application/postscript) - 23-jul-2009

3. (100%) Computing Lyapunov exponents on a Stiefel manifold - Thomas J. Bridges; Sebastian Reich
The problem of numerical computation of a few Lyapunov exponents of finite-dimensional dynamical sys ...
(application/postscript) - 23-jul-2009

4. (100%) Multi-Symplectic Integrators: numerical schemes for Hamiltonian PDEs that conserve symplecticity - Thomas J. Bridges; Sebastian Reich
The symplectic numerical integration of finite-dimensional Hamiltonian systems is a well established ...
(application/postscript) - 31-jul-2009

5. (86%) Multi-symplectic spectral discretizations for the Zakharov-Kuznetsov and shallow water equations - Thomas J. Bridges,Sebastian Reich,Gu Xh
The time evolution of multi-symplectic PDEs with periodic boundary conditions in one and two space d ...
(ps) - 31-mar-2009

6. (71%) Computing Lyapunov exponents on a Stiefel manifold - Thomas J. Bridges,Sebastian Reich,Surrey Gu Xh
The problem of numerical computation of a few Lyapunov exponents of finite-dimensional dynamical sys ...
(ps) - 31-mar-2009