Swarm-NG: a CUDA Library for Parallel n-body Integrations with focus on Simulations of Planetary Systems
Department of Computer & Information Science & Engineering, University of Florida, CSE Building, Gainesville, FL, 32611-6120, USA
arXiv:1208.1157v1 [astro-ph.EP] (6 Aug 2012)
@article{dindar2012swarm,
author={"Dindar},
title={"Swarm-NG:aCUDALibraryforParalleln-bodyIntegrationswithfocusonSimulationsofPlanetarySystems"},
year={2012},
eprint={"1208.1157"},
archivePrefix={"arXiv"},
primaryClass={"astro-ph.EP"},
SLACcitation={"%%CITATION=ARXIV:1208.1157;%%"}
}
We present Swarm-NG, a C++ library for the efficient direct integration of many n-body systems using highly-parallel Graphics Processing Unit (GPU), such as NVIDIA’s Tesla T10 and M2070 GPUs. While previous studies have demonstrated the benefit of GPUs for n-body simulations with thousands to millions of bodies, Swarm-NG focuses on many few-body systems, e.g., thousands of systems with 3…15 bodies each, as is typical for the study of planetary systems. Swarm-NG parallelizes the simulation, including both the numerical integration of the equations of motion and the evaluation of forces using NVIDIA’s "Compute Unified Device Architecture" (CUDA) on the GPU. Swarm-NG includes optimized implementations of 4th order time-symmetrized Hermite integration and mixed variable symplectic integration, as well as several sample codes for other algorithms to illustrate how non-CUDA-savvy users may themselves introduce customized integrators into the Swarm-NG framework. To optimize performance, we analyze the effect of GPU-specific parameters on performance under double precision. Applications of Swarm-NG include studying the late stages of planet formation, testing the stability of planetary systems and evaluating the goodness-of-fit between many planetary system models and observations of extrasolar planet host stars (e.g., radial velocity, astrometry, transit timing). While Swarm-NG focuses on the parallel integration of many planetary systems,the underlying integrators could be applied to a wide variety of problems that require repeatedly integrating a set of ordinary differential equations many times using different initial conditions and/or parameter values.
August 7, 2012 by hgpu