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

机译:用于原生 Clifford 代数运算的并行嵌入式架构的设计空间探索

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摘要

THE COMPUTATIONAL SOLUTIONS used for computer graphics, including graphics processing units (GPUs) and stream processors, usually exploit linear algebra and matrix calculations for the formalization and implementation of geometric constructions. The main problem with this approach is that geometric objects and their transformations have to be represented by a very limited set of primitives (scalars, vectors, and matrices); at the same time, classical linear algebra does not provide universal geometric operations. The low representational power of linear algebra, as well as its limited geometric intuitiveness, result in a separation between geometric reasoning and low-level matrix-based algorithms, leading to implementation errors.
机译:用于计算机图形学的计算解决方案,包括图形处理单元 (GPU) 和流处理器,通常利用线性代数和矩阵计算来形式化和实现几何构造。这种方法的主要问题是几何对象及其变换必须由一组非常有限的基元(标量、向量和矩阵)表示;同时,经典线性代数不提供通用几何运算。线性代数的低表示能力,以及其有限的几何直观性,导致几何推理和基于矩阵的低级算法之间的分离,导致实现错误。

著录项

  • 来源
    《IEEE Design & Test of Computers Magazine》 |2012年第3期|60-69|共10页
  • 作者单位

    CSAI Lab (Computer Science and Artificial Intelligence Laboratory)--DICGIM Department of the University of Palermo, Italy;

    Department of Biopathology, Medical and Forensic Biotechnologies (DIBIMEF) at the University of Palermo, Italy;

    CSAI Lab (Computer Science and Artificial Intelligence Laboratory), DICGIM Dept., University of Palermo, Viale delle Scienze, Edificio 6, 90128, Palermo, Italy;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 英语
  • 中图分类 计量学;
  • 关键词

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