微电极阵列多维数据的拓扑建模与并行化

Olamide Timothy Tawose, Bin Li, Lei Yang, Feng Yan, Dongfang Zhao
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引用次数: 4

摘要

微电极阵列(MEAs)是广泛应用于各种科学和工程领域的物理器件。当应用高密度MEA(即,更多的导线,更精确的异常细胞位置)时,一个常见的计算挑战是如何有效地计算这些电阻值,提供非线性的方程系统与根据基尔霍夫定律的未知电阻值。本文提出了一种代数拓扑模型,可以识别传统方法无法识别的内在并行性。我们基于所提出的拓扑方法实现了一个名为Parma的系统原型。实验结果表明,Parma在时间、可伸缩性和内存使用方面优于实践状态:在最多1024个内核上的计算时间快了两个数量级,具有几乎线性的可伸缩性,并且相对于并发线程的数量,预热时间按比例减少,内存得到了更好的利用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Topological Modeling and Parallelization of Multidimensional Data on Microelectrode Arrays
Microelectrode arrays (MEAs) are physical devices widely used in various science and engineering fields. One common computational challenge when applying a high-density MEA (i.e., a larger number of wires, more accurate locations of abnormal cells) is how to efficiently compute those resistance values provided the nonlinearity of the system of equations with the unknown resistance values per the Kirchhoff law. This paper proposes an algebraic-topological model for MEAs such that we can identify the intrinsic parallelism that cannot be identified by conventional approaches. We implement a system prototype called Parma based on the proposed topological methodology. Experimental results show that Parma outperforms the state-of-the-practice in time, scalability and memory usage: the computation time is two orders of magnitude faster on up to 1,024 cores with almost linear scalability and the memory is much better utilized with proportionally less warm-up time with respect to the number of concurrent threads.
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