2011
DOI: 10.1016/j.newast.2011.03.009
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QYMSYM: A GPU-accelerated hybrid symplectic integrator that permits close encounters

Abstract: We describe a parallel hybrid symplectic integrator for planetary system integration that runs on a graphics processing unit (GPU). The integrator identifies close approaches between particles and switches from symplectic to Hermite algorithms for particles that require higher resolution integrations. The integrator is approximately as accurate as other hybrid symplectic integrators but is GPU accelerated.

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Cited by 21 publications
(23 citation statements)
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“…For these problems symplectic integrators based on Hamiltonian splitting (Wisdom and Holman, 1991) are used, using the fact that the dynamics is dominated by a central object. For close encounters between objects orbiting the central body, additional splitting methods have been developed involving the interaction terms between orbiters (Chambers, 1999;Duncan et al, 1998;Moore and Quillen, 2011).…”
Section: Introductionmentioning
confidence: 99%
“…For these problems symplectic integrators based on Hamiltonian splitting (Wisdom and Holman, 1991) are used, using the fact that the dynamics is dominated by a central object. For close encounters between objects orbiting the central body, additional splitting methods have been developed involving the interaction terms between orbiters (Chambers, 1999;Duncan et al, 1998;Moore and Quillen, 2011).…”
Section: Introductionmentioning
confidence: 99%
“…Final positions of the planets a 1, f and a 2, f and the total number of orbit‐crossing planetesimals, N c , are also listed in Table . The change in total energy due to numerical integration errors at the end of the integrations was |Δ E / E 0 | ≲ 10 −4 , where E 0 is the initial energy (see Moore & Quillen for a discussion about the accuracy of this integrator). The simulations were run using nvidia graphics cards from the GT200 architecture (the Quadro FX 5800 or the GTX 285) or using Fermi Class Tesla C2050 cards from the GF100 architecture.…”
Section: Close Encounter Distribution For a Migrating Two‐planet Systemmentioning
confidence: 99%
“…We have modified the hybrid symplectic integrator qymsym (Moore & Quillen ) to record properties of all particles that approach within a Hill radius of a planet. The integrator runs at two levels.…”
Section: Close Encounter Distribution For a Migrating Two‐planet Systemmentioning
confidence: 99%
“…Fan & Batygin (2017) investigated the effect of planetesimal self-gravity on the evolution of giant planets' and Kuiper Belt objects' orbits. They used QYM-SYM GPU-based N-body code (Moore & Quillen 2011) and compared self-interacting to non-self-interacting models, which contain 1000 planetesimals and the four giant planets. The orbital architecture of the final systems was similar, however, instabilities led to the destruction of the system in more cases with self-interacting models than with non-self-interacting ones.…”
Section: Introductionmentioning
confidence: 99%