Mathematics – Numerical Analysis
Scientist
Mathematics
Numerical Analysis
Scientist
From efficient symplectic exponentiation of matrices to symplectic integration of high-dimensional Hamiltonian systems with slowly varying quadratic stiff potentials
Non-intrusive and structure preserving multiscale integration of stiff ODEs, SDEs and Hamiltonian systems with hidden slow dynamics via flow averaging
Space-time FLAVORS: finite difference, multisymlectic, and pseudospectral integrators for multiscale PDEs
Structure preserving Stochastic Impulse Methods for stiff Langevin systems with a uniform global error of order 1 or 1/2 on position
Symplectic, linearly-implicit and stable integrators, with applications to constrained dynamics
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