Design Space Exploration of Parallel Embedded Architectures for Native Clifford Algebra Operations

S. Franchini, A. Gentile, F. Sorbello, G. Vassallo, S. Vitabile
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引用次数: 12

Abstract

Clifford (geometric) algebra is a natural and intuitive way to model geometric objects and their transformations. It has important applications in a variety of fields, including robotics, machine vision and computer graphics, where it has gained a growing interest. This paper presents the design space exploration of parallel embedded architectures that natively support Clifford algebra with different costs, performance and precision. Results show an effective 5x average speedup for Clifford products compared with a software library developed specifically for Clifford algebra.
原生Clifford代数运算并行嵌入式架构的设计空间探索
Clifford(几何)代数是一种自然而直观的建模几何对象及其变换的方法。它在许多领域都有重要的应用,包括机器人、机器视觉和计算机图形学,在这些领域它已经获得了越来越多的兴趣。本文介绍了基于不同成本、性能和精度的原生支持Clifford代数的并行嵌入式架构的设计空间探索。结果表明,与专门为Clifford代数开发的软件库相比,Clifford产品的平均速度提高了5倍。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
IEEE Design & Test of Computers
IEEE Design & Test of Computers 工程技术-工程:电子与电气
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