现场可编程门阵列技术在多状态元胞上实现大邻域元胞自动机的工具

Nikolaos Kyparissas, A. Dollas
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引用次数: 1

摘要

元胞自动机(CA)用于模拟物理过程已有几十年的历史。从20世纪50年代的3 × 3美元和5 × 5美元的邻域,特别是在二进制图像上,到最近的2010年中期,邻域在一些州的图像上上升到15 × 15美元。自20世纪90年代初以来,现场可编程门阵列(FPGA)技术已经适用于CA仿真,已经达到了这样的成熟水平,一个小设备可以模拟大邻域CA。在这项工作中,我们提出了一个我们已经完全实现的架构,可以在256状态单元上以高达$29 × 29$邻域模拟CA,用于全高清(FHD)图像输入/输出,具有实时60帧/秒的能力。当前工作的重点是FPGA技术为CA社区创造的改变游戏规则的机会。我们提出了Greenberg-Hastings和Hodgepodge模型的结果,以及一个大邻域各向异性模型。大型社区要么产生与小型社区截然不同的结果,要么产生与小型社区完全不可能产生的结果。用于CA的FPGA技术的比较显示了与传统的中央处理器(cpu)或图形处理器单元(gpu)相比的优势。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Field Programmable Gate Array Technology as an Enabling Tool Towards Large-Neighborhood Cellular Automata on Cells with Many States
Cellular Automata (CA) have been used for many decades to simulate physical processes. From the $3 \times 3$ and $5 \times 5$ neighborhoods of the 1950’s, and typically on binary images, as recently as the mid-2010’s the neighborhoods went up to $15 \times 15$ on images with a few states. Field Programmable Gate Array (FPGA) technology, already applicable to CA simulation since the early 1990’s, has reached such maturity levels that a small device can simulate large-neighborhood CA. In this work we present an architecture which we have fully implemented, that can simulate CA with up to $29 \times 29$ neighborhoods on 256-state cells for Full High Definition (FHD) image input/output with real-time 60 frames-per-second capability. Emphasis of the present work is on the game-changing opportunities that FPGA technology creates to the CA community. We present results from the Greenberg-Hastings and Hodgepodge models, as well as a large-neighborhood anisotropic model. Large neighborhoods either yield qualitatively different results vs. smaller neighborhoods, or lead to results which are merely impossible to produce with small neighborhoods. A comparison of FPGA technology for CA shows advantages vs. conventional Central Processing Units (CPUs) or Graphics Processor Units (GPUs).
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