Feedback integrators

DOI10.1007/S00332-016-9316-7zbMath1370.65071arXiv1606.05005OpenAlexW3037486259MaRDI QIDQ513872

Matthew Perlmutter, Fernando Jiménez, Dong Eui Chang

Publication date: 8 March 2017

Published in: Journal of Nonlinear Science (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1606.05005

zbMATH Keywords

dynamical systemRunge-Kutta methodfeedback controlnumerical experimentKepler problemfirst integralnumerical integratorfree rigid bodyLaSalle's invariance principle

Mathematics Subject Classification ID

Stabilization of systems by feedback (93D15) Free motion of a rigid body (70E15) Multistep, Runge-Kutta and extrapolation methods for ordinary differential equations (65L06) Celestial mechanics (70F15) Numerical methods for Hamiltonian systems including symplectic integrators (65P10) Discretization methods and integrators (symplectic, variational, geometric, etc.) for dynamical systems (37M15)

Related Items (3)

Attitude control via a feedback integrator based observer ⋮ Unscented Kalman filter with stable embedding for simple, accurate, and computationally efficient state estimation of systems on manifolds in Euclidean space ⋮ Feedback integrators for nonholonomic mechanical systems

Cites Work

• A note on multistep methods and attracting sets of dynamical systems
• Lyapunov-based transfer between elliptic Keplerian orbits
• Stable Attracting Sets in Dynamical Systems and in Their One-Step Discretizations
• Geometric Numerical Integration

This page was built for publication: Feedback integrators