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

66 citations · 223 across the 5 of their papers we have counts for

collaborators

6 papers

gr-qc20221 cited

Holographic heat engine efficiency of hyperbolic charged black holes

Wei Sun, Xian-Hui Ge

We consider a four-dimensional charged hyperbolic black hole as working matter to establish a black hole holographic heat engine, and use the rectangular cycle to obtain the heat e…

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…

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…