most citedConstruction of Explicit Symplectic Integrators in General Relativity. I. Schwarzschild Black Holes

66 citations · 222 across the 5 of their papers we have counts for

collaborators

6 papers

gr-qc202132 cited

Applying explicit symplectic integrator to study chaos of charged particles around magnetized Kerr black hole

Wei Sun, Ying Wang, Fuyao Liu +1

In a recent work of Wu, Wang, Sun and Liu, a second-order explicit symplectic integrator was proposed for the integrable Kerr spacetime geometry. It is still suited for simulating…

math.DS2021

Tunable band gaps of axially moving belt on periodic elastic foundation

Lei Lu

The present paper investigates the band structure of an axially moving belt resting on a foundation with periodically varying stiffness. It is concluded that the band gaps appear w…

gr-qc202161 cited

Construction of explicit symplectic integrators in general relativity. IV. Kerr black holes

Xin Wu, Ying Wang, Wei Sun +1

In previous papers, explicit symplectic integrators were designed for nonrotating black holes, such as a Schwarzschild black hole. However, they fail to work in the Kerr spacetime…

gr-qc2021

Construction of explicit symplectic integrators in general relativity. III. Reissner-Nordstrom-(anti)-de Sitter black holes

Ying Wang, Wei Sun, Fuyao Liu +1

We give a possible splitting method to a Hamiltonian for the description of charged particles moving around the Reissner-Nordstrom-(anti)-de Sitter black hole with an external magn…

gr-qc202163 cited

Construction of explicit symplectic integrators in general relativity. II. Reissner-Nordstrom black holes

Ying Wang, Wei Sun, Fuyao Liu +1

In a previous paper, second- and fourth-order explicit symplectic integrators were designed for a Hamiltonian of the Schwarzschild black hole. Following this work, we continue to t…

gr-qc202166 cited

Construction of Explicit Symplectic Integrators in General Relativity. I. Schwarzschild Black Holes

Ying Wang, Wei Sun, Fuyao Liu +1

Symplectic integrators that preserve the geometric structure of Hamiltonian flows and do not exhibit secular growth in energy errors are suitable for the long-term integration of N…