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Multi-Dimensional, Mesoscopic Monte Carlo Simulations of Inhomogeneous Reaction-Drift-Diffusion Systems on Graphics-Processing Units

机译:图形处理单元上不均匀反应-漂移-扩散系统的多维介观蒙特卡洛模拟

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摘要

For many biological applications, a macroscopic (deterministic) treatment of reaction-drift-diffusion systems is insufficient. Instead, one has to properly handle the stochastic nature of the problem and generate true sample paths of the underlying probability distribution. Unfortunately, stochastic algorithms are computationally expensive and, in most cases, the large number of participating particles renders the relevant parameter regimes inaccessible. In an attempt to address this problem we present a genuine stochastic, multi-dimensional algorithm that solves the inhomogeneous, non-linear, drift-diffusion problem on a mesoscopic level. Our method improves on existing implementations in being multi-dimensional and handling inhomogeneous drift and diffusion. The algorithm is well suited for an implementation on data-parallel hardware architectures such as general-purpose graphics processing units (GPUs). We integrate the method into an operator-splitting approach that decouples chemical reactions from the spatial evolution. We demonstrate the validity and applicability of our algorithm with a comprehensive suite of standard test problems that also serve to quantify the numerical accuracy of the method. We provide a freely available, fully functional GPU implementation. Integration into Inchman, a user-friendly web service, that allows researchers to perform parallel simulations of reaction-drift-diffusion systems on GPU clusters is underway.
机译:对于许多生物学应用,反应-漂移-扩散系统的宏观(确定性)处理是不够的。相反,必须正确处理问题的随机性并生成潜在概率分布的真实样本路径。不幸的是,随机算法在计算上是昂贵的,并且在大多数情况下,大量参与的粒子使相关的参数体系变得不可访问。为了解决这个问题,我们提出了一种真正的随机,多维算法,该算法在介观水平上解决了非均匀,非线性,漂移扩散问题。我们的方法在多维和处理非均匀漂移和扩散方面改进了现有的实现。该算法非常适合在数据并行硬件体系结构(例如通用图形处理单元(GPU))上实现。我们将该方法集成到一个运算符分解方法中,该方法将化学反应与空间演化解耦。我们用一整套标准测试问题证明了我们算法的有效性和适用性,这些问题也可以量化该方法的数值准确性。我们提供免费提供的,功能齐全的GPU实现。正在集成到Inchman(一种用户友好的Web服务)中,该服务使研究人员能够在GPU群集上执行反应-漂移-扩散系统的并行模拟。

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