Showing 1 - 20 results of 51 for search '"Symplectic integrator"', query time: 4.10s Refine Results
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    Symplectic integration for the collisional gravitational by Hernandez, David Michael, Bertschinger, Edmund

    Published 2017
    “…We present a new symplectic integrator designed for collisional gravitational N-body problems which makes use of Kepler solvers. …”
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    Article
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    SYMPLECTIC INTEGRATORS FOR THE MULTICHANNEL SCHRODINGER-EQUATION by Manolopoulos, D, Gray, S

    Published 1995
    “…Another consequence is that so-called symplectic integrators can be used to solve the radial Schrödinger equation, both for bound state and scattering problems. …”
    Journal article
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    Explicit near-symplectic integrators for post-Newtonian Hamiltonian systems by Lijie Mei, Li Huang

    Published 2024-01-01
    “…Abstract Explicit symplectic integrators are powerful and widely used for Hamiltonian systems. …”
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    Article
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    A Note on the Construction of Explicit Symplectic Integrators for Schwarzschild Spacetimes by Naying Zhou, Hongxing Zhang, Wenfang Liu, Xin Wu

    Published 2022-01-01
    “…In recent publications, the construction of explicit symplectic integrators for Schwarzschild- and Kerr-type spacetimes is based on splitting and composition methods for numerical integrations of Hamiltonians or time-transformed Hamiltonians associated with these spacetimes. …”
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    Applying explicit symplectic integrator to study chaos of charged particles around magnetized Kerr black hole by Wei Sun, Ying Wang, Fuyao Liu, Xin Wu

    Published 2021-09-01
    “…Abstract In a recent work of Wu, Wang, Sun and Liu, a second-order explicit symplectic integrator was proposed for the integrable Kerr spacetime geometry. …”
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    Application of high order symplectic integration methods with forward integration steps in beam dynamics by K. Skoufaris, J. Laskar, Y. Papaphilippou, Ch. Skokos

    Published 2022-03-01
    “…The Hamiltonian describing particle motion in an accelerator belongs to a large class of systems, the members of which can be integrated with a new set of high order symplectic integrators. One benefit of these integrators is their strong numerical stability, which results from the inclusion of only forward integration steps, independent of the order of accuracy. …”
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    OrbitN: A Symplectic Integrator for Planetary Systems Dominated by a Central Mass—Insight into Long-term Solar System Chaos by Richard E. Zeebe

    Published 2023-01-01
    “…Currently, the speed/accuracy demands are usually only met by symplectic integrators. For example, the most up-to-date long-term astronomical solutions for the solar system in the past (widely used in, e.g., astrochronology and high-precision geological dating) have been obtained using symplectic integrators. …”
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